id sid tid token lemma pos ddj-81 1 1 dna dna PROPN ddj-81 1 2 decipher decipher PROPN ddj-81 1 3 journal journal NOUN ddj-81 1 4 | | ADV ddj-81 1 5 december december PROPN ddj-81 1 6 2014 2014 NUM ddj-81 2 1 | | ADV ddj-81 2 2 volume volume NOUN ddj-81 2 3 4 4 NUM ddj-81 2 4 | | ADV ddj-81 2 5 issue issue VERB ddj-81 2 6 3 3 NUM ddj-81 2 7 | | CCONJ ddj-81 3 1 pp pp ADJ ddj-81 3 2 . . PUNCT ddj-81 4 1 199 199 NUM ddj-81 4 2 - - SYM ddj-81 4 3 202 202 NUM ddj-81 4 4 christianto christianto NOUN ddj-81 4 5 , , PUNCT ddj-81 4 6 v. v. PROPN ddj-81 4 7 & & CCONJ ddj-81 4 8 umniyati umniyati PROPN ddj-81 4 9 , , PUNCT ddj-81 4 10 y. y. PROPN ddj-81 4 11 , , PUNCT ddj-81 4 12 a a DET ddj-81 4 13 graphic graphic ADJ ddj-81 4 14 plot plot NOUN ddj-81 4 15 for for ADP ddj-81 4 16 a a DET ddj-81 4 17 soliton soliton NOUN ddj-81 4 18 solution solution NOUN ddj-81 4 19 of of ADP ddj-81 4 20 sine sine ADJ ddj-81 4 21 - - PUNCT ddj-81 4 22 gordon gordon PROPN ddj-81 4 23 model model NOUN ddj-81 4 24 of of ADP ddj-81 4 25 dna dna PROPN ddj-81 4 26 issn issn PROPN ddj-81 4 27 : : PUNCT ddj-81 4 28 2159 2159 NUM ddj-81 4 29 - - PUNCT ddj-81 4 30 046x 046x NOUN ddj-81 4 31 dna dna NOUN ddj-81 4 32 decipher decipher PROPN ddj-81 4 33 journal journal NOUN ddj-81 4 34 published publish VERB ddj-81 4 35 by by ADP ddj-81 4 36 quantumdream quantumdream PROPN ddj-81 4 37 , , PUNCT ddj-81 4 38 inc inc PROPN ddj-81 4 39 . . PROPN ddj-81 4 40 www.dnadecipher.com www.dnadecipher.com PROPN ddj-81 5 1 199 199 NUM ddj-81 5 2 report report VERB ddj-81 5 3 a a DET ddj-81 5 4 graphic graphic ADJ ddj-81 5 5 plot plot NOUN ddj-81 5 6 for for ADP ddj-81 5 7 a a DET ddj-81 5 8 soliton soliton NOUN ddj-81 5 9 solution solution NOUN ddj-81 5 10 of of ADP ddj-81 5 11 sine sine ADJ ddj-81 5 12 - - PUNCT ddj-81 5 13 gordon gordon PROPN ddj-81 5 14 model model NOUN ddj-81 5 15 of of ADP ddj-81 5 16 dna dna PROPN ddj-81 5 17 victor victor PROPN ddj-81 5 18 christianto christianto PROPN ddj-81 5 19 * * PROPN ddj-81 5 20 1 1 NUM ddj-81 5 21 & & CCONJ ddj-81 5 22 yunita yunita NOUN ddj-81 5 23 umniyati2 umniyati2 PUNCT ddj-81 5 24 1 1 NUM ddj-81 5 25 malang malang PROPN ddj-81 5 26 institute institute PROPN ddj-81 5 27 of of ADP ddj-81 5 28 agriculture agriculture PROPN ddj-81 5 29 , , PUNCT ddj-81 5 30 malang malang PROPN ddj-81 5 31 , , PUNCT ddj-81 5 32 indonesia indonesia PROPN ddj-81 5 33 2 2 NUM ddj-81 5 34 swiss swiss ADJ ddj-81 5 35 german german ADJ ddj-81 5 36 university university NOUN ddj-81 5 37 , , PUNCT ddj-81 5 38 tangerang tangerang PROPN ddj-81 5 39 – – PUNCT ddj-81 5 40 indonesia indonesia PROPN ddj-81 5 41 abstract abstract VERB ddj-81 5 42 there there PRON ddj-81 5 43 are be VERB ddj-81 5 44 many many ADJ ddj-81 5 45 models model NOUN ddj-81 5 46 of of ADP ddj-81 5 47 dna dna PROPN ddj-81 5 48 , , PUNCT ddj-81 5 49 both both CCONJ ddj-81 5 50 the the DET ddj-81 5 51 linear linear ADJ ddj-81 5 52 ones one NOUN ddj-81 5 53 and and CCONJ ddj-81 5 54 the the DET ddj-81 5 55 nonlinear nonlinear ADJ ddj-81 5 56 ones one NOUN ddj-81 5 57 . . PUNCT ddj-81 6 1 one one NUM ddj-81 6 2 interesting interesting ADJ ddj-81 6 3 model model NOUN ddj-81 6 4 in in ADP ddj-81 6 5 this this DET ddj-81 6 6 regard regard NOUN ddj-81 6 7 is be AUX ddj-81 6 8 the the DET ddj-81 6 9 sine sine NOUN ddj-81 6 10 - - PUNCT ddj-81 6 11 gordon gordon PROPN ddj-81 6 12 model model NOUN ddj-81 6 13 of of ADP ddj-81 6 14 dna dna PROPN ddj-81 6 15 as as SCONJ ddj-81 6 16 proposed propose VERB ddj-81 6 17 by by ADP ddj-81 6 18 salerno salerno PROPN ddj-81 6 19 . . PUNCT ddj-81 7 1 it it PRON ddj-81 7 2 belongs belong VERB ddj-81 7 3 to to ADP ddj-81 7 4 nonlinear nonlinear ADJ ddj-81 7 5 model model NOUN ddj-81 7 6 of of ADP ddj-81 7 7 dna dna PROPN ddj-81 7 8 which which PRON ddj-81 7 9 is be AUX ddj-81 7 10 close close ADJ ddj-81 7 11 to to ADP ddj-81 7 12 realistic realistic ADJ ddj-81 7 13 model model NOUN ddj-81 7 14 . . PUNCT ddj-81 8 1 here here ADV ddj-81 8 2 we we PRON ddj-81 8 3 discuss discuss VERB ddj-81 8 4 a a DET ddj-81 8 5 graphical graphical ADJ ddj-81 8 6 plot plot NOUN ddj-81 8 7 of of ADP ddj-81 8 8 soliton soliton NOUN ddj-81 8 9 solution solution NOUN ddj-81 8 10 of of ADP ddj-81 8 11 such such DET ddj-81 8 12 a a DET ddj-81 8 13 sine sine ADJ ddj-81 8 14 - - PUNCT ddj-81 8 15 gordon gordon NOUN ddj-81 8 16 model model NOUN ddj-81 8 17 of of ADP ddj-81 8 18 dna dna PROPN ddj-81 8 19 . . PUNCT ddj-81 9 1 key key ADJ ddj-81 9 2 words word NOUN ddj-81 9 3 : : PUNCT ddj-81 9 4 soliton soliton NOUN ddj-81 9 5 solution solution NOUN ddj-81 9 6 , , PUNCT ddj-81 9 7 sine sine NOUN ddj-81 9 8 - - PUNCT ddj-81 9 9 gordon gordon PROPN ddj-81 9 10 , , PUNCT ddj-81 9 11 dna dna PROPN ddj-81 9 12 , , PUNCT ddj-81 9 13 graphic graphic NOUN ddj-81 9 14 . . PUNCT ddj-81 10 1 introduction introduction NOUN ddj-81 10 2 there there PRON ddj-81 10 3 are be VERB ddj-81 10 4 many many ADJ ddj-81 10 5 models model NOUN ddj-81 10 6 of of ADP ddj-81 10 7 dna dna PROPN ddj-81 10 8 , , PUNCT ddj-81 10 9 both both CCONJ ddj-81 10 10 the the DET ddj-81 10 11 linear linear ADJ ddj-81 10 12 ones one NOUN ddj-81 10 13 and and CCONJ ddj-81 10 14 the the DET ddj-81 10 15 nonlinear nonlinear ADJ ddj-81 10 16 ones one NOUN ddj-81 10 17 [ [ X ddj-81 10 18 1 1 NUM ddj-81 10 19 ] ] PUNCT ddj-81 10 20 . . PUNCT ddj-81 11 1 one one NUM ddj-81 11 2 interesting interesting ADJ ddj-81 11 3 model model NOUN ddj-81 11 4 in in ADP ddj-81 11 5 this this DET ddj-81 11 6 regard regard NOUN ddj-81 11 7 is be AUX ddj-81 11 8 the the DET ddj-81 11 9 sine sine NOUN ddj-81 11 10 - - PUNCT ddj-81 11 11 gordon gordon PROPN ddj-81 11 12 model model NOUN ddj-81 11 13 of of ADP ddj-81 11 14 dna dna PROPN ddj-81 11 15 as as SCONJ ddj-81 11 16 proposed propose VERB ddj-81 11 17 by by ADP ddj-81 11 18 salerno salerno PROPN ddj-81 11 19 [ [ X ddj-81 11 20 2 2 NUM ddj-81 11 21 ] ] PUNCT ddj-81 11 22 , , PUNCT ddj-81 11 23 see see VERB ddj-81 11 24 also also ADV ddj-81 11 25 daniel daniel PROPN ddj-81 11 26 and and CCONJ ddj-81 11 27 vasumathi vasumathi NOUN ddj-81 11 28 [ [ X ddj-81 11 29 3 3 NUM ddj-81 11 30 ] ] PUNCT ddj-81 11 31 . . PUNCT ddj-81 12 1 it it PRON ddj-81 12 2 belongs belong VERB ddj-81 12 3 to to ADP ddj-81 12 4 nonlinear nonlinear ADJ ddj-81 12 5 model model NOUN ddj-81 12 6 of of ADP ddj-81 12 7 dna dna PROPN ddj-81 12 8 which which PRON ddj-81 12 9 is be AUX ddj-81 12 10 close close ADJ ddj-81 12 11 to to ADP ddj-81 12 12 realistic realistic ADJ ddj-81 12 13 model model NOUN ddj-81 12 14 . . PUNCT ddj-81 13 1 a a DET ddj-81 13 2 review review NOUN ddj-81 13 3 of of ADP ddj-81 13 4 physical physical ADJ ddj-81 13 5 significance significance NOUN ddj-81 13 6 of of ADP ddj-81 13 7 such such DET ddj-81 13 8 a a DET ddj-81 13 9 sine sine ADJ ddj-81 13 10 - - PUNCT ddj-81 13 11 gordon gordon NOUN ddj-81 13 12 model model NOUN ddj-81 13 13 was be AUX ddj-81 13 14 given give VERB ddj-81 13 15 in in ADP ddj-81 13 16 [ [ X ddj-81 13 17 6 6 NUM ddj-81 13 18 ] ] PUNCT ddj-81 13 19 . . PUNCT ddj-81 14 1 here here ADV ddj-81 14 2 we we PRON ddj-81 14 3 discuss discuss VERB ddj-81 14 4 a a DET ddj-81 14 5 graphical graphical ADJ ddj-81 14 6 plot plot NOUN ddj-81 14 7 of of ADP ddj-81 14 8 soliton soliton NOUN ddj-81 14 9 solution solution NOUN ddj-81 14 10 of of ADP ddj-81 14 11 such such DET ddj-81 14 12 a a DET ddj-81 14 13 sine sine ADJ ddj-81 14 14 - - PUNCT ddj-81 14 15 gordon gordon NOUN ddj-81 14 16 model model NOUN ddj-81 14 17 of of ADP ddj-81 14 18 dna dna PROPN ddj-81 14 19 . . PUNCT ddj-81 15 1 soliton soliton NOUN ddj-81 15 2 solution solution NOUN ddj-81 15 3 of of ADP ddj-81 15 4 a a DET ddj-81 15 5 sine sine ADJ ddj-81 15 6 - - PUNCT ddj-81 15 7 gordon gordon NOUN ddj-81 15 8 model model NOUN ddj-81 15 9 of of ADP ddj-81 15 10 dna dna PROPN ddj-81 15 11 assuming assume VERB ddj-81 15 12 the the DET ddj-81 15 13 wavefunction wavefunction NOUN ddj-81 15 14 ψ ψ ADP ddj-81 15 15 to to PART ddj-81 15 16 be be AUX ddj-81 15 17 a a DET ddj-81 15 18 function function NOUN ddj-81 15 19 of of ADP ddj-81 15 20 x x PROPN ddj-81 15 21 and and CCONJ ddj-81 15 22 t t PROPN ddj-81 15 23 , , PUNCT ddj-81 15 24 then then ADV ddj-81 15 25 the the DET ddj-81 15 26 sine sine ADJ ddj-81 15 27 - - PUNCT ddj-81 15 28 gordon gordon PROPN ddj-81 15 29 model model NOUN ddj-81 15 30 of of ADP ddj-81 15 31 dna dna PROPN ddj-81 15 32 can can AUX ddj-81 15 33 be be AUX ddj-81 15 34 written write VERB ddj-81 15 35 as as SCONJ ddj-81 15 36 follows follow VERB ddj-81 15 37 : : PUNCT ddj-81 15 38 [ [ X ddj-81 15 39 3 3 NUM ddj-81 15 40 , , PUNCT ddj-81 15 41 p.7 p.7 ADP ddj-81 15 42 ] ] X ddj-81 15 43 𝛹𝑑𝑑 𝛹𝑑𝑑 PROPN ddj-81 15 44 βˆ’π›Ήπ‘§π‘§ βˆ’π›Ήπ‘§π‘§ X ddj-81 15 45 + + NUM ddj-81 15 46 sin⁑(𝛹 sin⁑(𝛹 NOUN ddj-81 15 47 ) ) PUNCT ddj-81 15 48 = = SYM ddj-81 15 49 0 0 PUNCT ddj-81 16 1 ( ( PUNCT ddj-81 16 2 1 1 NUM ddj-81 16 3 ) ) PUNCT ddj-81 16 4 or or CCONJ ddj-81 16 5 in in ADP ddj-81 16 6 mathematica mathematica PROPN ddj-81 16 7 expression expression NOUN ddj-81 16 8 : : PUNCT ddj-81 16 9 =u[x =u[x NOUN ddj-81 16 10 - - PUNCT ddj-81 16 11 c c NOUN ddj-81 16 12 t t PROPN ddj-81 16 13 ] ] X ddj-81 16 14 ; ; PUNCT ddj-81 16 15 pde pde NOUN ddj-81 16 16 = = SYM ddj-81 16 17 d[,x d[,x PROPN ddj-81 16 18 , , PUNCT ddj-81 16 19 x]-d[,t x]-d[,t PROPN ddj-81 16 20 , , PUNCT ddj-81 16 21 t]-sin[]ο€Ώ0 t]-sin[]ο€Ώ0 PUNCT ddj-81 16 22 now now ADV ddj-81 16 23 we we PRON ddj-81 16 24 will will AUX ddj-81 16 25 use use VERB ddj-81 16 26 mathematica mathematica PROPN ddj-81 16 27 9.0 9.0 NUM ddj-81 16 28 to to PART ddj-81 16 29 simplify simplify VERB ddj-81 16 30 and and CCONJ ddj-81 16 31 give give VERB ddj-81 16 32 graphical graphical ADJ ddj-81 16 33 plot plot NOUN ddj-81 16 34 [ [ X ddj-81 16 35 3 3 NUM ddj-81 16 36 , , PUNCT ddj-81 16 37 p.443].to p.443].to NOUN ddj-81 16 38 simplify simplify VERB ddj-81 16 39 with with ADP ddj-81 16 40 mathematica mathematica PROPN ddj-81 16 41 : : PUNCT ddj-81 17 1 * * PUNCT ddj-81 17 2 correspondence correspondence NOUN ddj-81 17 3 : : PUNCT ddj-81 17 4 victor victor PROPN ddj-81 17 5 christianto christianto PROPN ddj-81 17 6 , , PUNCT ddj-81 17 7 malang malang PROPN ddj-81 17 8 institute institute PROPN ddj-81 17 9 of of ADP ddj-81 17 10 agriculture agriculture PROPN ddj-81 17 11 , , PUNCT ddj-81 17 12 malang malang PROPN ddj-81 17 13 – – PUNCT ddj-81 17 14 indonesia indonesia PROPN ddj-81 17 15 . . PROPN ddj-81 17 16 url url PROPN ddj-81 17 17 : : PUNCT ddj-81 17 18 http://researchgate.net/profile/victor_christianto http://researchgate.net/profile/victor_christianto NOUN ddj-81 17 19 . . PUNCT ddj-81 17 20 email email NOUN ddj-81 17 21 : : PUNCT ddj-81 18 1 victorchristianto@gmail.com victorchristianto@gmail.com X ddj-81 18 2 http://researchgate.net/profile/victor_christianto http://researchgate.net/profile/victor_christianto ADP ddj-81 18 3 mailto:victorchristianto@gmail.com mailto:victorchristianto@gmail.com PROPN ddj-81 18 4 dna dna PROPN ddj-81 18 5 decipher decipher PROPN ddj-81 18 6 journal journal NOUN ddj-81 18 7 | | ADV ddj-81 18 8 december december PROPN ddj-81 18 9 2014 2014 NUM ddj-81 19 1 | | ADV ddj-81 19 2 volume volume NOUN ddj-81 19 3 4 4 NUM ddj-81 19 4 | | ADV ddj-81 19 5 issue issue VERB ddj-81 19 6 3 3 NUM ddj-81 19 7 | | CCONJ ddj-81 20 1 pp pp ADJ ddj-81 20 2 . . PUNCT ddj-81 21 1 199 199 NUM ddj-81 21 2 - - SYM ddj-81 21 3 202 202 NUM ddj-81 21 4 christianto christianto NOUN ddj-81 21 5 , , PUNCT ddj-81 21 6 v. v. PROPN ddj-81 21 7 & & CCONJ ddj-81 21 8 umniyati umniyati PROPN ddj-81 21 9 , , PUNCT ddj-81 21 10 y. y. PROPN ddj-81 21 11 , , PUNCT ddj-81 21 12 a a DET ddj-81 21 13 graphic graphic ADJ ddj-81 21 14 plot plot NOUN ddj-81 21 15 for for ADP ddj-81 21 16 a a DET ddj-81 21 17 soliton soliton NOUN ddj-81 21 18 solution solution NOUN ddj-81 21 19 of of ADP ddj-81 21 20 sine sine ADJ ddj-81 21 21 - - PUNCT ddj-81 21 22 gordon gordon PROPN ddj-81 21 23 model model NOUN ddj-81 21 24 of of ADP ddj-81 21 25 dna dna PROPN ddj-81 21 26 issn issn PROPN ddj-81 21 27 : : PUNCT ddj-81 21 28 2159 2159 NUM ddj-81 21 29 - - PUNCT ddj-81 21 30 046x 046x NOUN ddj-81 21 31 dna dna NOUN ddj-81 21 32 decipher decipher PROPN ddj-81 21 33 journal journal NOUN ddj-81 21 34 published publish VERB ddj-81 21 35 by by ADP ddj-81 21 36 quantumdream quantumdream PROPN ddj-81 21 37 , , PUNCT ddj-81 21 38 inc inc PROPN ddj-81 21 39 . . PROPN ddj-81 21 40 www.dnadecipher.com www.dnadecipher.com PROPN ddj-81 22 1 200 200 NUM ddj-81 22 2 βˆ’sin[π‘ˆ[𝑧 βˆ’sin[π‘ˆ[𝑧 NOUN ddj-81 22 3 ] ] X ddj-81 22 4 ] ] X ddj-81 23 1 + + CCONJ ddj-81 23 2 π‘ˆβ€²β€²[𝑧 π‘ˆβ€²β€²[𝑧 NOUN ddj-81 23 3 ] ] X ddj-81 23 4 βˆ’ βˆ’ X ddj-81 23 5 𝑐2π‘ˆβ€²β€²[𝑧 𝑐2π‘ˆβ€²β€²[𝑧 NOUN ddj-81 23 6 ] ] X ddj-81 23 7 = = SYM ddj-81 23 8 0 0 NUM ddj-81 23 9 ( ( PUNCT ddj-81 23 10 2 2 NUM ddj-81 23 11 ) ) PUNCT ddj-81 23 12 the the DET ddj-81 23 13 result result NOUN ddj-81 23 14 is be AUX ddj-81 23 15 known know VERB ddj-81 23 16 as as ADP ddj-81 23 17 kink kink PROPN ddj-81 23 18 soliton soliton NOUN ddj-81 23 19 wave wave NOUN ddj-81 23 20 : : PUNCT ddj-81 24 1 [ [ X ddj-81 24 2 3 3 NUM ddj-81 24 3 , , PUNCT ddj-81 24 4 p.444 p.444 NOUN ddj-81 24 5 ] ] X ddj-81 24 6 𝛷 𝛷 NOUN ddj-81 24 7 = = PUNCT ddj-81 24 8 4arctan[𝑐sinh[π‘₯/sqrt[1 4arctan[𝑐sinh[π‘₯/sqrt[1 NUM ddj-81 25 1 βˆ’ βˆ’ NOUN ddj-81 25 2 𝑐^2]]/cosh[𝑐𝑑/sqrt[1 𝑐^2]]/cosh[𝑐𝑑/sqrt[1 NUM ddj-81 26 1 βˆ’ βˆ’ PROPN ddj-81 26 2 𝑐^2 𝑐^2 PROPN ddj-81 26 3 ] ] X ddj-81 26 4 ] ] X ddj-81 26 5 ] ] X ddj-81 26 6 ( ( PUNCT ddj-81 26 7 3 3 NUM ddj-81 26 8 ) ) PUNCT ddj-81 26 9 or or CCONJ ddj-81 26 10 in in ADP ddj-81 26 11 mathematica mathematica PROPN ddj-81 26 12 : : PUNCT ddj-81 26 13 4arctan 4arctan NUM ddj-81 27 1 [ [ X ddj-81 27 2 𝑐sech 𝑐sech NOUN ddj-81 27 3 [ [ PUNCT ddj-81 27 4 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 5 √1 √1 PROPN ddj-81 27 6 βˆ’ βˆ’ PROPN ddj-81 27 7 𝑐2 𝑐2 NOUN ddj-81 27 8 ] ] PUNCT ddj-81 27 9 sinh sinh NOUN ddj-81 27 10 [ [ PUNCT ddj-81 27 11 π‘₯ π‘₯ X ddj-81 27 12 √1 √1 ADV ddj-81 27 13 βˆ’ βˆ’ PROPN ddj-81 27 14 𝑐2 𝑐2 NOUN ddj-81 27 15 ] ] X ddj-81 27 16 ] ] PUNCT ddj-81 27 17 differentiating differentiate VERB ddj-81 27 18 for for ADP ddj-81 27 19 t t PROPN ddj-81 27 20 , , PUNCT ddj-81 27 21 it it PRON ddj-81 27 22 yields yield VERB ddj-81 27 23 : : PUNCT ddj-81 27 24 βˆ‚π‘‘ βˆ‚π‘‘ PROPN ddj-81 27 25 ( ( PUNCT ddj-81 27 26 4arctan 4arctan NUM ddj-81 27 27 [ [ X ddj-81 27 28 𝑐sech 𝑐sech NOUN ddj-81 27 29 [ [ PUNCT ddj-81 27 30 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 31 √1 √1 PROPN ddj-81 27 32 βˆ’ βˆ’ PROPN ddj-81 27 33 𝑐2 𝑐2 NOUN ddj-81 27 34 ] ] PUNCT ddj-81 27 35 sinh sinh NOUN ddj-81 27 36 [ [ PUNCT ddj-81 27 37 π‘₯ π‘₯ X ddj-81 27 38 √1 √1 ADV ddj-81 27 39 βˆ’ βˆ’ PROPN ddj-81 27 40 𝑐2 𝑐2 NOUN ddj-81 27 41 ] ] X ddj-81 27 42 ] ] PUNCT ddj-81 27 43 ) ) PUNCT ddj-81 27 44 βˆ’ βˆ’ PROPN ddj-81 27 45 4𝑐2sech 4𝑐2sech NOUN ddj-81 27 46 [ [ PUNCT ddj-81 27 47 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 48 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 49 ] ] PUNCT ddj-81 27 50 sinh sinh NOUN ddj-81 27 51 [ [ PUNCT ddj-81 27 52 π‘₯ π‘₯ X ddj-81 27 53 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 54 ] ] PUNCT ddj-81 27 55 tanh tanh NOUN ddj-81 27 56 [ [ PUNCT ddj-81 27 57 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 58 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 59 ] ] PUNCT ddj-81 27 60 √1 √1 ADV ddj-81 27 61 βˆ’ βˆ’ PROPN ddj-81 27 62 𝑐2(1 𝑐2(1 NOUN ddj-81 27 63 + + SYM ddj-81 27 64 𝑐2sech 𝑐2sech PROPN ddj-81 27 65 [ [ PUNCT ddj-81 27 66 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 67 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 68 ] ] PUNCT ddj-81 27 69 2sinh 2sinh NUM ddj-81 27 70 [ [ PUNCT ddj-81 27 71 π‘₯ π‘₯ X ddj-81 27 72 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 73 ] ] SYM ddj-81 27 74 2 2 X ddj-81 27 75 ) ) PUNCT ddj-81 27 76 simplifying simplify VERB ddj-81 27 77 the the DET ddj-81 27 78 above above ADJ ddj-81 27 79 result result NOUN ddj-81 27 80 , , PUNCT ddj-81 27 81 it it PRON ddj-81 27 82 yields yield VERB ddj-81 27 83 : : PUNCT ddj-81 27 84 simplify simplify VERB ddj-81 27 85 [ [ X ddj-81 27 86 βˆ’ βˆ’ PROPN ddj-81 27 87 4𝑐2sech 4𝑐2sech NOUN ddj-81 27 88 [ [ PUNCT ddj-81 27 89 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 90 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 91 ] ] PUNCT ddj-81 27 92 sinh sinh NOUN ddj-81 27 93 [ [ PUNCT ddj-81 27 94 π‘₯ π‘₯ X ddj-81 27 95 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 96 ] ] PUNCT ddj-81 27 97 tanh tanh PROPN ddj-81 27 98 [ [ PUNCT ddj-81 27 99 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 100 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 101 ] ] PUNCT ddj-81 27 102 √1 √1 ADV ddj-81 27 103 βˆ’ βˆ’ PROPN ddj-81 27 104 𝑐2 𝑐2 NOUN ddj-81 27 105 ( ( PUNCT ddj-81 27 106 1 1 NUM ddj-81 27 107 + + X ddj-81 27 108 𝑐2sech 𝑐2sech NOUN ddj-81 27 109 [ [ PUNCT ddj-81 27 110 𝑐𝑑 𝑐𝑑 ADP ddj-81 27 111 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 112 ] ] PUNCT ddj-81 27 113 2 2 NUM ddj-81 27 114 sinh sinh NOUN ddj-81 27 115 [ [ PUNCT ddj-81 27 116 π‘₯ π‘₯ X ddj-81 27 117 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 27 118 ] ] PUNCT ddj-81 27 119 2 2 NUM ddj-81 27 120 ) ) PUNCT ddj-81 27 121 ] ] PUNCT ddj-81 28 1 βˆ’ βˆ’ PROPN ddj-81 28 2 8𝑐2sinh 8𝑐2sinh PROPN ddj-81 28 3 [ [ PUNCT ddj-81 28 4 𝑐𝑑 𝑐𝑑 ADP ddj-81 28 5 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 28 6 ] ] PUNCT ddj-81 28 7 sinh sinh NOUN ddj-81 28 8 [ [ PUNCT ddj-81 28 9 π‘₯ π‘₯ X ddj-81 28 10 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 28 11 ] ] PUNCT ddj-81 28 12 √1 √1 ADV ddj-81 28 13 βˆ’ βˆ’ PROPN ddj-81 28 14 𝑐2(1 𝑐2(1 NOUN ddj-81 28 15 βˆ’ βˆ’ NOUN ddj-81 28 16 𝑐2 𝑐2 NOUN ddj-81 28 17 + + NUM ddj-81 28 18 cosh cosh PROPN ddj-81 28 19 [ [ PUNCT ddj-81 28 20 2𝑐𝑑 2𝑐𝑑 NOUN ddj-81 28 21 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 28 22 ] ] PUNCT ddj-81 29 1 + + CCONJ ddj-81 29 2 𝑐2cosh 𝑐2cosh PRON ddj-81 29 3 [ [ PUNCT ddj-81 29 4 2π‘₯ 2π‘₯ NOUN ddj-81 29 5 √1βˆ’π‘2 √1βˆ’π‘2 NOUN ddj-81 29 6 ] ] PUNCT ddj-81 29 7 ) ) PUNCT ddj-81 29 8 the the DET ddj-81 29 9 3d 3d PROPN ddj-81 29 10 plot plot NOUN ddj-81 29 11 is be AUX ddj-81 29 12 given give VERB ddj-81 29 13 below below ADP ddj-81 29 14 for for ADP ddj-81 29 15 c= c= NOUN ddj-81 29 16 0.72 0.72 NUM ddj-81 29 17 dna dna PROPN ddj-81 29 18 decipher decipher PROPN ddj-81 29 19 journal journal NOUN ddj-81 29 20 | | ADV ddj-81 29 21 december december PROPN ddj-81 29 22 2014 2014 NUM ddj-81 30 1 | | ADV ddj-81 30 2 volume volume NOUN ddj-81 30 3 4 4 NUM ddj-81 30 4 | | ADV ddj-81 30 5 issue issue VERB ddj-81 30 6 3 3 NUM ddj-81 30 7 | | CCONJ ddj-81 31 1 pp pp ADJ ddj-81 31 2 . . PUNCT ddj-81 32 1 199 199 NUM ddj-81 32 2 - - SYM ddj-81 32 3 202 202 NUM ddj-81 32 4 christianto christianto NOUN ddj-81 32 5 , , PUNCT ddj-81 32 6 v. v. PROPN ddj-81 32 7 & & CCONJ ddj-81 32 8 umniyati umniyati PROPN ddj-81 32 9 , , PUNCT ddj-81 32 10 y. y. PROPN ddj-81 32 11 , , PUNCT ddj-81 32 12 a a DET ddj-81 32 13 graphic graphic ADJ ddj-81 32 14 plot plot NOUN ddj-81 32 15 for for ADP ddj-81 32 16 a a DET ddj-81 32 17 soliton soliton NOUN ddj-81 32 18 solution solution NOUN ddj-81 32 19 of of ADP ddj-81 32 20 sine sine ADJ ddj-81 32 21 - - PUNCT ddj-81 32 22 gordon gordon PROPN ddj-81 32 23 model model NOUN ddj-81 32 24 of of ADP ddj-81 32 25 dna dna PROPN ddj-81 32 26 issn issn PROPN ddj-81 32 27 : : PUNCT ddj-81 32 28 2159 2159 NUM ddj-81 32 29 - - PUNCT ddj-81 32 30 046x 046x NOUN ddj-81 32 31 dna dna NOUN ddj-81 32 32 decipher decipher PROPN ddj-81 32 33 journal journal NOUN ddj-81 32 34 published publish VERB ddj-81 32 35 by by ADP ddj-81 32 36 quantumdream quantumdream PROPN ddj-81 32 37 , , PUNCT ddj-81 32 38 inc inc PROPN ddj-81 32 39 . . PROPN ddj-81 32 40 www.dnadecipher.com www.dnadecipher.com X ddj-81 33 1 201 201 NUM ddj-81 33 2 figure figure NOUN ddj-81 33 3 1 1 NUM ddj-81 33 4 . . PUNCT ddj-81 33 5 mathematica mathematica PROPN ddj-81 33 6 plot plot PROPN ddj-81 33 7 of of ADP ddj-81 33 8 soliton soliton NOUN ddj-81 33 9 solution solution NOUN ddj-81 33 10 on on ADP ddj-81 33 11 sine sine ADJ ddj-81 33 12 - - PUNCT ddj-81 33 13 gordon gordon PROPN ddj-81 33 14 equation equation NOUN ddj-81 33 15 for for ADP ddj-81 33 16 c=0.72 c=0.72 NOUN ddj-81 33 17 perturbed perturb VERB ddj-81 33 18 sine sine ADJ ddj-81 33 19 - - PUNCT ddj-81 33 20 gordon gordon NOUN ddj-81 33 21 equation equation NOUN ddj-81 33 22 ( ( PUNCT ddj-81 33 23 sge sge PROPN ddj-81 33 24 ) ) PUNCT ddj-81 33 25 perturbed perturb VERB ddj-81 33 26 sge sge PROPN ddj-81 33 27 come come VERB ddj-81 33 28 in in ADP ddj-81 33 29 a a DET ddj-81 33 30 variety variety NOUN ddj-81 33 31 of of ADP ddj-81 33 32 forms form NOUN ddj-81 33 33 . . PUNCT ddj-81 34 1 one one NUM ddj-81 34 2 common common ADJ ddj-81 34 3 form form NOUN ddj-81 34 4 is be AUX ddj-81 34 5 a a DET ddj-81 34 6 damped damped NOUN ddj-81 34 7 and and CCONJ ddj-81 34 8 driven drive VERB ddj-81 34 9 sge sge NOUN ddj-81 35 1 [ [ X ddj-81 35 2 7 7 NUM ddj-81 35 3 , , PUNCT ddj-81 35 4 p.17 p.17 PROPN ddj-81 35 5 ] ] X ddj-81 35 6 : : PUNCT ddj-81 35 7 𝛹𝑑𝑑 𝛹𝑑𝑑 PROPN ddj-81 35 8 + + PROPN ddj-81 35 9 𝛷𝛹𝑑 𝛷𝛹𝑑 VERB ddj-81 35 10 βˆ’π›Ήπ‘§π‘§ βˆ’π›Ήπ‘§π‘§ PRON ddj-81 35 11 + + SYM ddj-81 35 12 sin⁑(𝛹 sin⁑(𝛹 NOUN ddj-81 35 13 ) ) PUNCT ddj-81 35 14 = = SYM ddj-81 35 15 𝐹 𝐹 PROPN ddj-81 35 16 ( ( PUNCT ddj-81 35 17 4 4 NUM ddj-81 35 18 ) ) PUNCT ddj-81 35 19 in in ADP ddj-81 35 20 addition addition NOUN ddj-81 35 21 , , PUNCT ddj-81 35 22 the the DET ddj-81 35 23 following follow VERB ddj-81 35 24 two two NUM ddj-81 35 25 versions version NOUN ddj-81 35 26 of of ADP ddj-81 35 27 the the DET ddj-81 35 28 perturbed perturb VERB ddj-81 35 29 sge sge NOUN ddj-81 35 30 have have AUX ddj-81 35 31 been be AUX ddj-81 35 32 studied study VERB ddj-81 35 33 in in ADP ddj-81 35 34 the the DET ddj-81 35 35 literature literature NOUN ddj-81 35 36 , , PUNCT ddj-81 35 37 including include VERB ddj-81 35 38 : : PUNCT ddj-81 35 39 a. a. NOUN ddj-81 35 40 directly directly ADV ddj-81 35 41 forced force VERB ddj-81 35 42 sge sge NOUN ddj-81 35 43 : : PUNCT ddj-81 36 1 [ [ X ddj-81 36 2 7 7 NUM ddj-81 36 3 , , PUNCT ddj-81 36 4 p.19 p.19 NOUN ddj-81 36 5 ] ] PUNCT ddj-81 36 6 𝛹𝑑𝑑 𝛹𝑑𝑑 PROPN ddj-81 36 7 βˆ’π›Ήπ‘§π‘§ βˆ’π›Ήπ‘§π‘§ X ddj-81 36 8 + + NUM ddj-81 36 9 sin⁑(𝛹 sin⁑(𝛹 NOUN ddj-81 36 10 ) ) PUNCT ddj-81 36 11 = = SYM ddj-81 36 12 𝑀𝑓(πœ”π‘‘ 𝑀𝑓(πœ”π‘‘ PROPN ddj-81 36 13 ) ) PUNCT ddj-81 36 14 ( ( PUNCT ddj-81 36 15 5 5 X ddj-81 36 16 ) ) PUNCT ddj-81 36 17 b. b. NOUN ddj-81 37 1 damped damped PROPN ddj-81 37 2 and and CCONJ ddj-81 37 3 drived drive VERB ddj-81 37 4 sge sge PROPN ddj-81 37 5 : : PUNCT ddj-81 37 6 𝛹𝑑𝑑 𝛹𝑑𝑑 PROPN ddj-81 37 7 βˆ’π›Ήπ‘§π‘§ βˆ’π›Ήπ‘§π‘§ X ddj-81 37 8 + + PUNCT ddj-81 37 9 sin(𝛹 sin(𝛹 NUM ddj-81 37 10 ) ) PUNCT ddj-81 37 11 = = SYM ddj-81 37 12 𝑀𝑓(πœ”π‘‘ 𝑀𝑓(πœ”π‘‘ PROPN ddj-81 37 13 ) ) PUNCT ddj-81 37 14 βˆ’ βˆ’ NOUN ddj-81 38 1 𝛼𝛹𝑑 𝛼𝛹𝑑 VERB ddj-81 38 2 + + X ddj-81 38 3 πœ‚ πœ‚ X ddj-81 38 4 ( ( PUNCT ddj-81 38 5 6 6 NUM ddj-81 38 6 ) ) PUNCT ddj-81 38 7 in in ADP ddj-81 38 8 the the DET ddj-81 38 9 meantime meantime NOUN ddj-81 38 10 , , PUNCT ddj-81 38 11 ( ( PUNCT ddj-81 38 12 2 2 NUM ddj-81 38 13 + + NUM ddj-81 38 14 1)d 1)d NUM ddj-81 38 15 sge sge NOUN ddj-81 38 16 with with ADP ddj-81 38 17 additional additional ADJ ddj-81 38 18 spatial spatial ADJ ddj-81 38 19 coordinate coordinate NOUN ddj-81 38 20 ( ( PUNCT ddj-81 38 21 y y NOUN ddj-81 38 22 ) ) PUNCT ddj-81 38 23 is be AUX ddj-81 38 24 defined define VERB ddj-81 38 25 as as ADP ddj-81 38 26 [ [ X ddj-81 38 27 7,p.21 7,p.21 NUM ddj-81 38 28 ] ] X ddj-81 38 29 : : PUNCT ddj-81 39 1 𝛹𝑑𝑑 𝛹𝑑𝑑 PROPN ddj-81 39 2 = = PUNCT ddj-81 40 1 𝛹π‘₯π‘₯ 𝛹π‘₯π‘₯ PROPN ddj-81 40 2 + + PROPN ddj-81 40 3 𝛹𝑦𝑦 𝛹𝑦𝑦 PROPN ddj-81 40 4 βˆ’ βˆ’ PROPN ddj-81 40 5 sin⁑(𝛹 sin⁑(𝛹 NOUN ddj-81 40 6 ) ) PUNCT ddj-81 40 7 ( ( PUNCT ddj-81 40 8 7 7 X ddj-81 40 9 ) ) PUNCT ddj-81 40 10 in in ADP ddj-81 40 11 their their PRON ddj-81 40 12 in in ADP ddj-81 40 13 - - PUNCT ddj-81 40 14 depth depth NOUN ddj-81 40 15 review review NOUN ddj-81 40 16 of of ADP ddj-81 40 17 sge sge PROPN ddj-81 40 18 , , PUNCT ddj-81 40 19 ivancevic ivancevic ADJ ddj-81 40 20 and and CCONJ ddj-81 40 21 ivancevic ivancevic ADJ ddj-81 40 22 [ [ X ddj-81 40 23 7 7 NUM ddj-81 40 24 ] ] PUNCT ddj-81 40 25 discuss discuss VERB ddj-81 40 26 potential potential ADJ ddj-81 40 27 applications application NOUN ddj-81 40 28 of of ADP ddj-81 40 29 sge sge PROPN ddj-81 40 30 solitons soliton NOUN ddj-81 40 31 in in ADP ddj-81 40 32 dna dna PROPN ddj-81 40 33 , , PUNCT ddj-81 40 34 protein protein NOUN ddj-81 40 35 folding folding NOUN ddj-81 40 36 , , PUNCT ddj-81 40 37 microtubules microtubule NOUN ddj-81 40 38 , , PUNCT ddj-81 40 39 neural neural ADJ ddj-81 40 40 impulse impulse ADJ ddj-81 40 41 conduction conduction NOUN ddj-81 40 42 and and CCONJ ddj-81 40 43 muscular muscular ADJ ddj-81 40 44 contraction contraction NOUN ddj-81 40 45 soliton soliton NOUN ddj-81 40 46 . . PUNCT ddj-81 41 1 new new ADJ ddj-81 41 2 insights insight NOUN ddj-81 41 3 may may AUX ddj-81 41 4 be be AUX ddj-81 41 5 expected expect VERB ddj-81 41 6 in in ADP ddj-81 41 7 the the DET ddj-81 41 8 near near ADJ ddj-81 41 9 future future NOUN ddj-81 41 10 in in ADP ddj-81 41 11 these these DET ddj-81 41 12 biological biological ADJ ddj-81 41 13 fields field NOUN ddj-81 41 14 , , PUNCT ddj-81 41 15 based base VERB ddj-81 41 16 on on ADP ddj-81 41 17 sine sine ADJ ddj-81 41 18 - - PUNCT ddj-81 41 19 gordon gordon PROPN ddj-81 41 20 equation equation NOUN ddj-81 41 21 soliton soliton NOUN ddj-81 41 22 . . PUNCT ddj-81 42 1 conclusion conclusion NOUN ddj-81 42 2 there there PRON ddj-81 42 3 are be VERB ddj-81 42 4 many many ADJ ddj-81 42 5 models model NOUN ddj-81 42 6 of of ADP ddj-81 42 7 dna dna PROPN ddj-81 42 8 , , PUNCT ddj-81 42 9 both both CCONJ ddj-81 42 10 the the DET ddj-81 42 11 linear linear ADJ ddj-81 42 12 ones one NOUN ddj-81 42 13 and and CCONJ ddj-81 42 14 the the DET ddj-81 42 15 nonlinear nonlinear ADJ ddj-81 42 16 ones one NOUN ddj-81 42 17 [ [ X ddj-81 42 18 1 1 NUM ddj-81 42 19 ] ] PUNCT ddj-81 42 20 . . PUNCT ddj-81 43 1 one one NUM ddj-81 43 2 interesting interesting ADJ ddj-81 43 3 model model NOUN ddj-81 43 4 in in ADP ddj-81 43 5 this this DET ddj-81 43 6 regard regard NOUN ddj-81 43 7 is be AUX ddj-81 43 8 the the DET ddj-81 43 9 sine sine NOUN ddj-81 43 10 - - PUNCT ddj-81 43 11 gordon gordon PROPN ddj-81 43 12 model model NOUN ddj-81 43 13 of of ADP ddj-81 43 14 dna dna PROPN ddj-81 43 15 as as SCONJ ddj-81 43 16 proposed propose VERB ddj-81 43 17 by by ADP ddj-81 43 18 salerno salerno PROPN ddj-81 43 19 [ [ X ddj-81 43 20 2 2 NUM ddj-81 43 21 ] ] PUNCT ddj-81 43 22 . . PUNCT ddj-81 44 1 it it PRON ddj-81 44 2 belongs belong VERB ddj-81 44 3 to to ADP ddj-81 44 4 nonlinear nonlinear ADJ ddj-81 44 5 model model NOUN ddj-81 44 6 of of ADP ddj-81 44 7 dna dna PROPN ddj-81 44 8 which which PRON ddj-81 44 9 is be AUX ddj-81 44 10 close close ADJ ddj-81 44 11 to to ADP ddj-81 44 12 realistic realistic ADJ ddj-81 44 13 model model NOUN ddj-81 44 14 . . PUNCT ddj-81 45 1 here here ADV ddj-81 45 2 we we PRON ddj-81 45 3 have have AUX ddj-81 45 4 discussed discuss VERB ddj-81 45 5 a a DET ddj-81 45 6 graphical graphical ADJ ddj-81 45 7 plot plot NOUN ddj-81 45 8 of of ADP ddj-81 45 9 soliton soliton NOUN ddj-81 45 10 solution solution NOUN ddj-81 45 11 of of ADP ddj-81 45 12 such such DET ddj-81 45 13 a a DET ddj-81 45 14 sine sine ADJ ddj-81 45 15 - - PUNCT ddj-81 45 16 gordon gordon NOUN ddj-81 45 17 model model NOUN ddj-81 45 18 of of ADP ddj-81 45 19 dna dna PROPN ddj-81 45 20 . . PUNCT ddj-81 46 1 considering consider VERB ddj-81 46 2 that that SCONJ ddj-81 46 3 sine sine ADJ ddj-81 46 4 - - PUNCT ddj-81 46 5 gordon gordon NOUN ddj-81 46 6 equation equation NOUN ddj-81 46 7 has have AUX ddj-81 46 8 been be AUX ddj-81 46 9 used use VERB ddj-81 46 10 extensively extensively ADV ddj-81 46 11 by by ADP ddj-81 46 12 particle particle NOUN ddj-81 46 13 physicists physicist NOUN ddj-81 46 14 , , PUNCT ddj-81 46 15 it it PRON ddj-81 46 16 would would AUX ddj-81 46 17 be be AUX ddj-81 46 18 interesting interesting ADJ ddj-81 46 19 to to PART ddj-81 46 20 study study VERB ddj-81 46 21 possibility possibility NOUN ddj-81 46 22 to to PART ddj-81 46 23 improve improve VERB ddj-81 46 24 or or CCONJ ddj-81 46 25 alter alter VERB ddj-81 46 26 dna dna PROPN ddj-81 46 27 using use VERB ddj-81 46 28 electromagnetic electromagnetic ADJ ddj-81 46 29 field field NOUN ddj-81 46 30 / / SYM ddj-81 46 31 pulse pulse NOUN ddj-81 46 32 such such ADJ ddj-81 46 33 as as ADP ddj-81 46 34 laser laser NOUN ddj-81 46 35 . . PUNCT ddj-81 47 1 this this PRON ddj-81 47 2 may may AUX ddj-81 47 3 be be AUX ddj-81 47 4 considered consider VERB ddj-81 47 5 as as ADP ddj-81 47 6 a a DET ddj-81 47 7 dna dna PROPN ddj-81 47 8 enhancement enhancement NOUN ddj-81 47 9 method method NOUN ddj-81 47 10 . . PUNCT ddj-81 48 1 new new ADJ ddj-81 48 2 insights insight NOUN ddj-81 48 3 may may AUX ddj-81 48 4 be be AUX ddj-81 48 5 expected expect VERB ddj-81 48 6 in in ADP ddj-81 48 7 the the DET ddj-81 48 8 near near ADJ ddj-81 48 9 future future NOUN ddj-81 48 10 in in ADP ddj-81 48 11 these these DET ddj-81 48 12 biological biological ADJ ddj-81 48 13 fields field NOUN ddj-81 48 14 , , PUNCT ddj-81 48 15 based base VERB ddj-81 48 16 on on ADP ddj-81 48 17 sine sine ADJ ddj-81 48 18 - - PUNCT ddj-81 48 19 gordon gordon PROPN ddj-81 48 20 equation equation NOUN ddj-81 48 21 soliton soliton NOUN ddj-81 48 22 . . PUNCT ddj-81 49 1 dna dna PROPN ddj-81 49 2 decipher decipher PROPN ddj-81 49 3 journal journal NOUN ddj-81 49 4 | | ADV ddj-81 49 5 december december PROPN ddj-81 49 6 2014 2014 NUM ddj-81 50 1 | | ADV ddj-81 50 2 volume volume NOUN ddj-81 50 3 4 4 NUM ddj-81 50 4 | | ADV ddj-81 50 5 issue issue VERB ddj-81 50 6 3 3 NUM ddj-81 50 7 | | CCONJ ddj-81 51 1 pp pp ADJ ddj-81 51 2 . . PUNCT ddj-81 52 1 199 199 NUM ddj-81 52 2 - - SYM ddj-81 52 3 202 202 NUM ddj-81 52 4 christianto christianto NOUN ddj-81 52 5 , , PUNCT ddj-81 52 6 v. v. PROPN ddj-81 52 7 & & CCONJ ddj-81 52 8 umniyati umniyati PROPN ddj-81 52 9 , , PUNCT ddj-81 52 10 y. y. PROPN ddj-81 52 11 , , PUNCT ddj-81 52 12 a a DET ddj-81 52 13 graphic graphic ADJ ddj-81 52 14 plot plot NOUN ddj-81 52 15 for for ADP ddj-81 52 16 a a DET ddj-81 52 17 soliton soliton NOUN ddj-81 52 18 solution solution NOUN ddj-81 52 19 of of ADP ddj-81 52 20 sine sine ADJ ddj-81 52 21 - - PUNCT ddj-81 52 22 gordon gordon PROPN ddj-81 52 23 model model NOUN ddj-81 52 24 of of ADP ddj-81 52 25 dna dna PROPN ddj-81 52 26 issn issn PROPN ddj-81 52 27 : : PUNCT ddj-81 52 28 2159 2159 NUM ddj-81 52 29 - - PUNCT ddj-81 52 30 046x 046x NOUN ddj-81 52 31 dna dna NOUN ddj-81 52 32 decipher decipher PROPN ddj-81 52 33 journal journal NOUN ddj-81 52 34 published publish VERB ddj-81 52 35 by by ADP ddj-81 52 36 quantumdream quantumdream PROPN ddj-81 52 37 , , PUNCT ddj-81 52 38 inc inc PROPN ddj-81 52 39 . . PROPN ddj-81 52 40 www.dnadecipher.com www.dnadecipher.com X ddj-81 53 1 202 202 NUM ddj-81 53 2 references reference NOUN ddj-81 53 3 [ [ X ddj-81 53 4 1 1 NUM ddj-81 53 5 ] ] PUNCT ddj-81 53 6 ludmilav ludmilav NOUN ddj-81 53 7 . . PUNCT ddj-81 54 1 yakushevich.nonlinear yakushevich.nonlinear ADJ ddj-81 54 2 physics physics NOUN ddj-81 54 3 of of ADP ddj-81 54 4 dna dna PROPN ddj-81 54 5 . . PUNCT ddj-81 55 1 second second ADV ddj-81 55 2 , , PUNCT ddj-81 55 3 rev rev PROPN ddj-81 55 4 . . PROPN ddj-81 56 1 ed ed NOUN ddj-81 56 2 . . PUNCT ddj-81 57 1 berlin berlin PROPN ddj-81 57 2 : : PUNCT ddj-81 58 1 wiley wiley PROPN ddj-81 58 2 - - PUNCT ddj-81 58 3 vch vch PROPN ddj-81 58 4 verlag verlag PROPN ddj-81 58 5 gmbh gmbh PROPN ddj-81 58 6 & & CCONJ ddj-81 58 7 co. co. PROPN ddj-81 58 8 , , PUNCT ddj-81 58 9 2004 2004 NUM ddj-81 58 10 . . PUNCT ddj-81 59 1 [ [ X ddj-81 59 2 2 2 NUM ddj-81 59 3 ] ] PUNCT ddj-81 59 4 m. m. NOUN ddj-81 59 5 salerno salerno PROPN ddj-81 59 6 , , PUNCT ddj-81 59 7 phys phy NOUN ddj-81 59 8 . . PUNCT ddj-81 59 9 rev rev PROPN ddj-81 59 10 . . PUNCT ddj-81 60 1 a a DET ddj-81 60 2 44 44 NUM ddj-81 60 3 ( ( PUNCT ddj-81 60 4 1991 1991 NUM ddj-81 60 5 ) ) PUNCT ddj-81 60 6 5292 5292 NUM ddj-81 60 7 [ [ X ddj-81 60 8 3 3 X ddj-81 60 9 ] ] PUNCT ddj-81 60 10 m. m. NOUN ddj-81 60 11 daniel daniel PROPN ddj-81 60 12 & & CCONJ ddj-81 60 13 v. v. ADP ddj-81 60 14 vasumathi vasumathi PROPN ddj-81 60 15 . . PUNCT ddj-81 61 1 soliton soliton NOUN ddj-81 61 2 - - PUNCT ddj-81 61 3 like like ADJ ddj-81 61 4 base base NOUN ddj-81 61 5 pair pair NOUN ddj-81 61 6 opening opening NOUN ddj-81 61 7 in in ADP ddj-81 61 8 a a DET ddj-81 61 9 helicoidal helicoidal ADJ ddj-81 61 10 dna dna NOUN ddj-81 61 11 : : PUNCT ddj-81 61 12 an an DET ddj-81 61 13 analogy analogy NOUN ddj-81 61 14 with with ADP ddj-81 61 15 helimagnet helimagnet PROPN ddj-81 61 16 and and CCONJ ddj-81 61 17 cholesterics cholesteric NOUN ddj-81 61 18 . . PUNCT ddj-81 62 1 arxiv:0812.4536 arxiv:0812.4536 NOUN ddj-81 63 1 [ [ X ddj-81 63 2 nlin.ps nlin.ps X ddj-81 63 3 ] ] X ddj-81 63 4 , , PUNCT ddj-81 63 5 2008 2008 NUM ddj-81 63 6 . . PUNCT ddj-81 64 1 [ [ X ddj-81 64 2 4 4 NUM ddj-81 64 3 ] ] X ddj-81 64 4 richard richard PROPN ddj-81 64 5 h. h. PROPN ddj-81 64 6 enns enns PROPN ddj-81 64 7 & & CCONJ ddj-81 64 8 george george PROPN ddj-81 64 9 c. c. PROPN ddj-81 64 10 mcguire.nonlinear mcguire.nonlinear PROPN ddj-81 64 11 physics physics PROPN ddj-81 64 12 with with ADP ddj-81 64 13 mathematica mathematica PROPN ddj-81 64 14 for for ADP ddj-81 64 15 scientists scientist NOUN ddj-81 64 16 and and CCONJ ddj-81 64 17 engineers engineer NOUN ddj-81 64 18 . . PUNCT ddj-81 65 1 berlin berlin PROPN ddj-81 65 2 : : PUNCT ddj-81 65 3 birkhΓ€user birkhΓ€user PROPN ddj-81 65 4 , , PUNCT ddj-81 65 5 2001 2001 NUM ddj-81 65 6 , , PUNCT ddj-81 65 7 p. p. NOUN ddj-81 65 8 443 443 NUM ddj-81 65 9 - - SYM ddj-81 65 10 445 445 NUM ddj-81 65 11 . . PUNCT ddj-81 66 1 [ [ X ddj-81 66 2 5 5 NUM ddj-81 66 3 ] ] SYM ddj-81 66 4 sadri sadri ADJ ddj-81 66 5 hassani hassani PROPN ddj-81 66 6 . . PUNCT ddj-81 67 1 mathematical mathematical ADJ ddj-81 67 2 methods method NOUN ddj-81 67 3 using use VERB ddj-81 67 4 mathematica mathematica PROPN ddj-81 67 5 : : PUNCT ddj-81 67 6 for for ADP ddj-81 67 7 students student NOUN ddj-81 67 8 of of ADP ddj-81 67 9 physics physics NOUN ddj-81 67 10 and and CCONJ ddj-81 67 11 related related ADJ ddj-81 67 12 fields field NOUN ddj-81 67 13 . . PUNCT ddj-81 68 1 new new PROPN ddj-81 68 2 york york PROPN ddj-81 68 3 : : PUNCT ddj-81 68 4 springer springer NOUN ddj-81 68 5 - - PUNCT ddj-81 68 6 verlag verlag PROPN ddj-81 68 7 new new PROPN ddj-81 68 8 york york PROPN ddj-81 68 9 , , PUNCT ddj-81 68 10 inc inc PROPN ddj-81 68 11 . . PROPN ddj-81 68 12 , , PUNCT ddj-81 68 13 2003 2003 NUM ddj-81 68 14 . . PUNCT ddj-81 69 1 [ [ X ddj-81 69 2 6 6 NUM ddj-81 69 3 ] ] X ddj-81 69 4 sara sara PROPN ddj-81 69 5 cuenda cuenda PROPN ddj-81 69 6 , , PUNCT ddj-81 69 7 angel angel NOUN ddj-81 69 8 sanchez sanchez PROPN ddj-81 69 9 , , PUNCT ddj-81 69 10 & & CCONJ ddj-81 69 11 niurka niurka PROPN ddj-81 69 12 r. r. PROPN ddj-81 69 13 quintero quintero PROPN ddj-81 69 14 . . PUNCT ddj-81 69 15 does do AUX ddj-81 69 16 the the DET ddj-81 69 17 dynamics dynamic NOUN ddj-81 69 18 of of ADP ddj-81 69 19 sine sine ADJ ddj-81 69 20 - - PUNCT ddj-81 69 21 gordon gordon PROPN ddj-81 69 22 solitons soliton NOUN ddj-81 69 23 predict predict VERB ddj-81 69 24 active active ADJ ddj-81 69 25 regions region NOUN ddj-81 69 26 of of ADP ddj-81 69 27 dna dna NOUN ddj-81 69 28 ? ? PUNCT ddj-81 70 1 physica physica NOUN ddj-81 70 2 d d ADP ddj-81 70 3 223 223 NUM ddj-81 70 4 ( ( PUNCT ddj-81 70 5 2006 2006 NUM ddj-81 70 6 ) ) PUNCT ddj-81 70 7 214 214 NUM ddj-81 70 8 - - SYM ddj-81 70 9 221 221 NUM ddj-81 70 10 . . PUNCT ddj-81 71 1 [ [ X ddj-81 71 2 7 7 X ddj-81 71 3 ] ] X ddj-81 71 4 vladimir vladimir PROPN ddj-81 71 5 g. g. PROPN ddj-81 71 6 ivancevic ivancevic PROPN ddj-81 71 7 and and CCONJ ddj-81 71 8 tijana tijana PROPN ddj-81 71 9 t. t. NOUN ddj-81 71 10 ivancevic ivancevic PROPN ddj-81 71 11 . . PUNCT ddj-81 72 1 sine sine ADJ ddj-81 72 2 - - PUNCT ddj-81 72 3 gordon gordon PROPN ddj-81 72 4 solitons soliton NOUN ddj-81 72 5 , , PUNCT ddj-81 72 6 kinks kink NOUN ddj-81 72 7 and and CCONJ ddj-81 72 8 breathers breather NOUN ddj-81 72 9 as as ADP ddj-81 72 10 physical physical ADJ ddj-81 72 11 models model NOUN ddj-81 72 12 of of ADP ddj-81 72 13 nonlinear nonlinear ADJ ddj-81 72 14 excitations excitation NOUN ddj-81 72 15 in in ADP ddj-81 72 16 living live VERB ddj-81 72 17 cellular cellular ADJ ddj-81 72 18 structures structure NOUN ddj-81 72 19 . . PUNCT ddj-81 73 1 arxiv:1305.0613 arxiv:1305.0613 PROPN ddj-81 74 1 [ [ X ddj-81 74 2 q-bio.ot q-bio.ot X ddj-81 74 3 ] ] PUNCT