id	sid	eid	entity	type
ap-3517	1	1	acta polytechnica doi:10.14311	PERSON
ap-3517	1	2	56(4):283–290	GPE
ap-3517	1	3	2016	DATE
ap-3517	1	4	czech technical university	ORG
ap-3517	1	5	prague	GPE
ap-3517	1	6	2016	CARDINAL
ap-3517	1	7	http://ojs.cvut.cz/ojs/index.php/ap	PRODUCT
ap-3517	1	8	jacobi	ORG
ap-3517	1	9	jiří hrivnák	PERSON
ap-3517	1	10	czech technical university	ORG
ap-3517	1	11	prague	GPE
ap-3517	1	12	19	CARDINAL
ap-3517	1	13	prague	GPE
ap-3517	1	14	czech	NORP
ap-3517	1	15	∗	CARDINAL
ap-3517	1	16	lenka.motlochova@fjfi.cvut.cz	PRODUCT
ap-3517	3	1	one	CARDINAL
ap-3517	3	2	a1	PRODUCT
ap-3517	3	3	four	CARDINAL
ap-3517	4	1	two	CARDINAL
ap-3517	4	2	two	CARDINAL
ap-3517	4	3	jacobi	ORG
ap-3517	6	1	four	CARDINAL
ap-3517	7	1	chebyshev polynomials	ORG
ap-3517	7	2	jacobi polynomials	ORG
ap-3517	8	1	1	CARDINAL
ap-3517	8	2	algebras	ORG
ap-3517	9	1	jacobi	ORG
ap-3517	10	1	four	CARDINAL
ap-3517	10	2	6	CARDINAL
ap-3517	10	3	15	DATE
ap-3517	10	4	16	DATE
ap-3517	10	5	25	CARDINAL
ap-3517	11	1	algebras	ORG
ap-3517	12	1	32	CARDINAL
ap-3517	12	2	34	CARDINAL
ap-3517	13	1	two	CARDINAL
ap-3517	14	1	8	CARDINAL
ap-3517	14	2	15	DATE
ap-3517	14	3	16	DATE
ap-3517	14	4	25	CARDINAL
ap-3517	15	1	affine	ORG
ap-3517	16	1	affine	ORG
ap-3517	18	1	25	CARDINAL
ap-3517	18	2	27	CARDINAL
ap-3517	19	1	8	CARDINAL
ap-3517	19	2	10	DATE
ap-3517	19	3	27	CARDINAL
ap-3517	21	1	two	CARDINAL
ap-3517	25	1	3	CARDINAL
ap-3517	27	1	one	CARDINAL
ap-3517	27	2	5	CARDINAL
ap-3517	28	1	24	CARDINAL
ap-3517	30	1	24	CARDINAL
ap-3517	30	2	9	CARDINAL
ap-3517	30	3	25	DATE
ap-3517	30	4	26	CARDINAL
ap-3517	32	1	283	CARDINAL
ap-3517	32	2	http://ojs.cvut.cz/ojs/index.php/ap jiří hrivnák	PERSON
ap-3517	32	3	lenka motlochová acta polytechnica	PERSON
ap-3517	33	1	a2	ORG
ap-3517	33	2	two	CARDINAL
ap-3517	33	3	jacobi	ORG
ap-3517	33	4	21	CARDINAL
ap-3517	34	1	17	CARDINAL
ap-3517	38	1	section 2.	LAW
ap-3517	40	1	section 3.1	LAW
ap-3517	40	2	one	CARDINAL
ap-3517	41	1	3.2	CARDINAL
ap-3517	41	2	3.4	CARDINAL
ap-3517	41	3	two	CARDINAL
ap-3517	41	4	jacobi	ORG
ap-3517	41	5	21	CARDINAL
ap-3517	42	1	section 3.4	LAW
ap-3517	42	2	34	CARDINAL
ap-3517	43	1	2	CARDINAL
ap-3517	44	1	four	CARDINAL
ap-3517	44	2	algebras an(n ≥ 1	PERSON
ap-3517	44	3	bn(n ≥ 3	ORG
ap-3517	44	4	cn(n ≥ 2	ORG
ap-3517	44	5	4	CARDINAL
ap-3517	44	6	five	CARDINAL
ap-3517	44	7	algebras e6	ORG
ap-3517	44	8	e8	ORG
ap-3517	44	9	f4	CARDINAL
ap-3517	46	1	1	CARDINAL
ap-3517	46	2	12	DATE
ap-3517	46	3	13	DATE
ap-3517	46	4	18	CARDINAL
ap-3517	46	5	34	CARDINAL
ap-3517	47	1	15	CARDINAL
ap-3517	50	1	〉	CARDINAL
ap-3517	51	1	one	CARDINAL
ap-3517	52	1	two	CARDINAL
ap-3517	52	2	〉〈αj	QUANTITY
ap-3517	52	3	α∨i ≡ 2αi	FAC
ap-3517	53	1	〉	CARDINAL
ap-3517	54	1	〉	CARDINAL
ap-3517	54	2	2	CARDINAL
ap-3517	57	1	1	CARDINAL
ap-3517	65	1	≡ rαi(a	GPE
ap-3517	65	2	2〈a	CARDINAL
ap-3517	65	3	∈	ORG
ap-3517	66	1	1	CARDINAL
ap-3517	69	1	12	CARDINAL
ap-3517	69	2	14	CARDINAL
ap-3517	70	1	two	CARDINAL
ap-3517	72	1	i=1 ωi, %	GPE
ap-3517	72	2	1	CARDINAL
ap-3517	72	3	3	CARDINAL
ap-3517	73	1	only two	CARDINAL
ap-3517	73	2	w	ORG
ap-3517	73	3	one	CARDINAL
ap-3517	73	4	1	CARDINAL
ap-3517	73	5	8	CARDINAL
ap-3517	74	1	w	GPE
ap-3517	74	2	1	CARDINAL
ap-3517	74	3	∈	ORG
ap-3517	74	4	∈	ORG
ap-3517	75	1	two	CARDINAL
ap-3517	75	2	two	CARDINAL
ap-3517	76	1	−1	CARDINAL
ap-3517	76	2	∈ ∆s	PERSON
ap-3517	76	3	1	CARDINAL
ap-3517	76	4	1	CARDINAL
ap-3517	76	5	∈ ∆s	PERSON
ap-3517	76	6	∈ ∆l	DATE
ap-3517	76	7	∈	ORG
ap-3517	76	8	σ	ORG
ap-3517	77	1	〉	CARDINAL
ap-3517	77	2	∈	ORG
ap-3517	77	3	284	CARDINAL
ap-3517	78	1	56	CARDINAL
ap-3517	79	1	4/2016	CARDINAL
ap-3517	79	2	1,det	CARDINAL
ap-3517	79	3	one	CARDINAL
ap-3517	79	4	σ ≡ 1	ORG
ap-3517	79	5	≡ φ	ORG
ap-3517	79	6	σ ≡ det	ORG
ap-3517	79	7	≡ ϕ	ORG
ap-3517	79	8	σ ≡	ORG
ap-3517	79	9	σ ≡	ORG
ap-3517	81	1	8	CARDINAL
ap-3517	81	2	10	DATE
ap-3517	81	3	15	DATE
ap-3517	81	4	16	DATE
ap-3517	81	5	27	CARDINAL
ap-3517	83	1	32	CARDINAL
ap-3517	83	2	34	CARDINAL
ap-3517	84	1	15	CARDINAL
ap-3517	84	2	16	DATE
ap-3517	84	3	25	CARDINAL
ap-3517	85	1	ϕsa+%s	ORG
ap-3517	87	1	a+ %	PERCENT
ap-3517	88	1	3.1	CARDINAL
ap-3517	88	2	15	CARDINAL
ap-3517	88	3	16	CARDINAL
ap-3517	88	4	2 cos	DATE
ap-3517	88	5	2πa1b1	CARDINAL
ap-3517	89	1	2i	CARDINAL
ap-3517	89	2	2πa1b1	CARDINAL
ap-3517	90	1	5	CARDINAL
ap-3517	92	1	first	ORDINAL
ap-3517	92	2	second	ORDINAL
ap-3517	92	3	third	ORDINAL
ap-3517	92	4	fourth	ORDINAL
ap-3517	93	1	∈	ORG
ap-3517	93	2	≡ cos(mθ	ORG
ap-3517	94	1	≡ cos	ORG
ap-3517	94	2	1 2θ	CARDINAL
ap-3517	94	3	1 2θ	CARDINAL
ap-3517	95	1	2πb1	CARDINAL
ap-3517	96	1	jacobi polynomials p	ORG
ap-3517	96	2	∈	ORG
ap-3517	97	1	jacobi	PERSON
ap-3517	97	2	1− x)α(1 + x)β	DATE
ap-3517	97	3	1	CARDINAL
ap-3517	98	1	4	CARDINAL
ap-3517	98	2	33	DATE
ap-3517	100	1	1 2	CARDINAL
ap-3517	100	2	1 2	CARDINAL
ap-3517	100	3	1 2	CARDINAL
ap-3517	100	4	1 2	CARDINAL
ap-3517	100	5	1 2	CARDINAL
ap-3517	100	6	1 2	CARDINAL
ap-3517	101	1	1 2	CARDINAL
ap-3517	101	2	1 2	CARDINAL
ap-3517	102	1	jacobi polynomials	ORG
ap-3517	102	2	3	CARDINAL
ap-3517	102	3	21	DATE
ap-3517	102	4	22	CARDINAL
ap-3517	103	1	3.2	CARDINAL
ap-3517	103	2	3.3	CARDINAL
ap-3517	103	3	3.4	CARDINAL
ap-3517	103	4	two	CARDINAL
ap-3517	104	1	3.2	CARDINAL
ap-3517	104	2	two	CARDINAL
ap-3517	104	3	only two	CARDINAL
ap-3517	105	1	1 |stabw a| ( e2πi(a1b1+a2b2	DATE
ap-3517	106	1	+ e2πi(a2b1−(a1+a2)b2	GPE
ap-3517	109	1	+ e2πi(a2b1−(a1+a2)b2	GPE
ap-3517	110	1	1	CARDINAL
ap-3517	110	2	9	CARDINAL
ap-3517	111	1	23	CARDINAL
ap-3517	111	2	1 3	CARDINAL
ap-3517	112	1	1 3	CARDINAL
ap-3517	112	2	k2−k3)(t2−t3	GPE
ap-3517	112	3	285	CARDINAL
ap-3517	112	4	jiří hrivnák	PERSON
ap-3517	112	5	lenka motlochová acta polytechnica	PERSON
ap-3517	112	6	1	CARDINAL
ap-3517	113	1	three	CARDINAL
ap-3517	114	1	t3	ORG
ap-3517	114	2	t1 + t2 + t3	ORG
ap-3517	114	3	0	CARDINAL
ap-3517	115	1	6 |stabw a| tck	DATE
ap-3517	116	1	6tsk	DATE
ap-3517	116	2	t3	ORG
ap-3517	117	1	∈	ORG
ap-3517	117	2	cω1	PERSON
ap-3517	117	3	1	CARDINAL
ap-3517	118	1	cω1	PERSON
ap-3517	118	2	2	CARDINAL
ap-3517	118	3	2πb1 +	DATE
ap-3517	118	4	2i	CARDINAL
ap-3517	118	5	2πb1	CARDINAL
ap-3517	119	1	2πb2	CARDINAL
ap-3517	121	1	jacobi	ORG
ap-3517	127	1	+ 108	CARDINAL
ap-3517	127	2	three	CARDINAL
ap-3517	127	3	steiner	ORG
ap-3517	128	1	21	CARDINAL
ap-3517	128	2	+ y2	QUANTITY
ap-3517	130	1	+ 108	CARDINAL
ap-3517	130	2	0	CARDINAL
ap-3517	131	1	1	CARDINAL
ap-3517	132	1	1 2	DATE
ap-3517	132	2	1 2	CARDINAL
ap-3517	133	1	3.3	CARDINAL
ap-3517	134	1	two	CARDINAL
ap-3517	134	2	four	CARDINAL
ap-3517	134	3	15	CARDINAL
ap-3517	134	4	16	DATE
ap-3517	134	5	25	CARDINAL
ap-3517	135	1	2 |stabw a|	DATE
ap-3517	135	2	2π(−a1b1 +	DATE
ap-3517	135	3	3a1 +	DATE
ap-3517	136	1	2π((a1	CARDINAL
ap-3517	136	2	2π((2a1	DATE
ap-3517	136	3	3a1 + a2)b2	DATE
ap-3517	137	1	2π((−a1	DATE
ap-3517	137	2	−	GPE
ap-3517	137	3	3a1 + 2a2)b2	DATE
ap-3517	138	1	2π((−2a1	DATE
ap-3517	138	2	3a1 + 2a2)b2	DATE
ap-3517	138	3	2	CARDINAL
ap-3517	138	4	− cos 2π(−a1b1 +	ORG
ap-3517	138	5	3a1 +	DATE
ap-3517	139	1	2π((a1	CARDINAL
ap-3517	139	2	2π((2a1	DATE
ap-3517	139	3	3a1 + a2)b2	DATE
ap-3517	140	1	2π((−a1	DATE
ap-3517	140	2	−	GPE
ap-3517	140	3	3a1 + 2a2)b2	DATE
ap-3517	141	1	3a1 + 2a2)b2	DATE
ap-3517	143	1	2i |stabw a|	PERCENT
ap-3517	143	2	2π(−a1b1 +	DATE
ap-3517	143	3	3a1 + a2)b2	DATE
ap-3517	143	4	2π((a1	CARDINAL
ap-3517	143	5	2π((2a1	CARDINAL
ap-3517	144	1	3a1 + a2)b2	DATE
ap-3517	144	2	−	GPE
ap-3517	144	3	3a1 + 2a2)b2	DATE
ap-3517	145	1	3a1 + 2a2)b2	DATE
ap-3517	145	2	2	CARDINAL
ap-3517	146	1	3a1 +	DATE
ap-3517	146	2	2π((a1	CARDINAL
ap-3517	146	3	2π((2a1	CARDINAL
ap-3517	147	1	3a1 + a2)b2	DATE
ap-3517	147	2	−	GPE
ap-3517	147	3	3a1 + 2a2)b2	DATE
ap-3517	147	4	2π((−2a1	CARDINAL
ap-3517	147	5	3a1 + 2a2)b2	DATE
ap-3517	148	1	22	CARDINAL
ap-3517	148	2	cck	NORP
ap-3517	148	3	ssk	PERSON
ap-3517	148	4	sck	ORG
ap-3517	148	5	csk	ORG
ap-3517	148	6	1 3	DATE
ap-3517	148	7	3	CARDINAL
ap-3517	148	8	3	CARDINAL
ap-3517	148	9	3	CARDINAL
ap-3517	148	10	1 3	CARDINAL
ap-3517	148	11	3	CARDINAL
ap-3517	148	12	3	CARDINAL
ap-3517	148	13	3	CARDINAL
ap-3517	148	14	286	CARDINAL
ap-3517	149	1	56	CARDINAL
ap-3517	150	1	4/2016	CARDINAL
ap-3517	150	2	1 3	CARDINAL
ap-3517	150	3	3	CARDINAL
ap-3517	150	4	3	CARDINAL
ap-3517	150	5	3	CARDINAL
ap-3517	150	6	1 3	DATE
ap-3517	150	7	3	CARDINAL
ap-3517	150	8	3	CARDINAL
ap-3517	150	9	3	CARDINAL
ap-3517	150	10	t3	ORG
ap-3517	150	11	∈	ORG
ap-3517	150	12	∈	ORG
ap-3517	152	1	0	CARDINAL
ap-3517	154	1	+ 3b2	CARDINAL
ap-3517	154	2	2b1 − 3b2	DATE
ap-3517	154	3	t3 = −b1	ORG
ap-3517	155	1	12 |stabw a|	DATE
ap-3517	155	2	cck	ORG
ap-3517	155	3	ssa	ORG
ap-3517	155	4	12i |stabw a|	DATE
ap-3517	155	5	sck	ORG
ap-3517	155	6	sla	ORG
ap-3517	155	7	12i |stabw a| csk	DATE
ap-3517	156	1	22	CARDINAL
ap-3517	156	2	two	CARDINAL
ap-3517	157	1	1 6cω2	CARDINAL
ap-3517	157	2	1 3	DATE
ap-3517	158	1	1 6cω1	CARDINAL
ap-3517	158	2	1 3	DATE
ap-3517	158	3	+ 3b2	CARDINAL
ap-3517	159	1	2π(2b1	CARDINAL
ap-3517	159	2	3b2	CARDINAL
ap-3517	161	1	2	CARDINAL
ap-3517	162	1	1 + 2y	CARDINAL
ap-3517	163	1	12xy	ORDINAL
ap-3517	164	1	6x−	CARDINAL
ap-3517	164	2	4y	CARDINAL
ap-3517	164	3	1	CARDINAL
ap-3517	164	4	β(x	PERSON
ap-3517	164	5	1 + 2y	CARDINAL
ap-3517	164	6	12xy	ORDINAL
ap-3517	165	1	6x−	CARDINAL
ap-3517	165	2	4y	CARDINAL
ap-3517	165	3	2	MONEY
ap-3517	165	4	1 2	CARDINAL
ap-3517	165	5	1 2	CARDINAL
ap-3517	165	6	2	CARDINAL
ap-3517	165	7	2	MONEY
ap-3517	165	8	1 2	CARDINAL
ap-3517	166	1	2	CARDINAL
ap-3517	168	1	3.4	CARDINAL
ap-3517	168	2	17	CARDINAL
ap-3517	172	1	k=1 cos(πλσ(k)xk	PERSON
ap-3517	172	2	sgn(σ	GPE
ap-3517	173	1	sn	ORG
ap-3517	173	2	1	CARDINAL
ap-3517	175	1	sgn(σ	GPE
ap-3517	176	1	k=1 sin(πλσ(k)xk	PERSON
ap-3517	176	2	sgn(σ	GPE
ap-3517	176	3	k=1 sin(πλσ(k)xk	PERSON
ap-3517	177	1	firstly	ORDINAL
ap-3517	181	1	1	CARDINAL
ap-3517	182	1	1	CARDINAL
ap-3517	184	1	∈	ORG
ap-3517	188	1	1	CARDINAL
ap-3517	190	1	n−1	ORG
ap-3517	201	1	287	CARDINAL
ap-3517	201	2	jiří hrivnák	PERSON
ap-3517	201	3	lenka motlochová acta polytechnica	PERSON
ap-3517	202	1	o sn	PERSON
ap-3517	203	1	12	CARDINAL
ap-3517	205	1	k=1 ∑ lk=±1 e2πi(lkaσ(k)bk	PERSON
ap-3517	207	1	2n	CARDINAL
ap-3517	207	2	k=1 cos(2πaσ(k)bk	PERSON
ap-3517	208	1	2n	CARDINAL
ap-3517	208	2	2b	CARDINAL
ap-3517	209	1	det	PERSON
ap-3517	210	1	〉	CARDINAL
ap-3517	210	2	k=1 ∑ lk=±1 lke	PERSON
ap-3517	211	1	k=1	PERSON
ap-3517	211	2	2i)n	CARDINAL
ap-3517	211	3	k=1 sin(2πaσ(k)bk	PERSON
ap-3517	211	4	2i)n	CARDINAL
ap-3517	211	5	2b	CARDINAL
ap-3517	213	1	2b	CARDINAL
ap-3517	213	2	2n	CARDINAL
ap-3517	213	3	2b	CARDINAL
ap-3517	216	1	f1	PERSON
ap-3517	218	1	1	CARDINAL
ap-3517	220	1	1 〈fi	QUANTITY
ap-3517	220	2	〉	CARDINAL
ap-3517	220	3	1 2	CARDINAL
ap-3517	222	1	2fn	ORDINAL
ap-3517	223	1	ãi the coordinates of any point	ORG
ap-3517	223	2	∈	ORG
ap-3517	223	3	f1	PERSON
ap-3517	224	1	ã1	PERSON
ap-3517	227	1	1	CARDINAL
ap-3517	228	1	1	CARDINAL
ap-3517	228	2	ri(ã1	PERSON
ap-3517	229	1	ãi	ORG
ap-3517	229	2	ãi+1	GPE
ap-3517	231	1	ã1	PERSON
ap-3517	233	1	ãi+1	GPE
ap-3517	234	1	rn(ã1	PERSON
ap-3517	236	1	ãn−1	ORG
ap-3517	236	2	ã1	PERSON
ap-3517	240	1	2n	CARDINAL
ap-3517	241	1	2i)n	CARDINAL
ap-3517	242	1	2n	CARDINAL
ap-3517	243	1	3	CARDINAL
ap-3517	244	1	two	CARDINAL
ap-3517	246	1	2	CARDINAL
ap-3517	247	1	+1,k2	DATE
ap-3517	247	2	+ 1 2	DATE
ap-3517	248	1	1 2	CARDINAL
ap-3517	248	2	1 2	CARDINAL
ap-3517	249	1	+ 3 2	DATE
ap-3517	249	2	3 2	DATE
ap-3517	249	3	1 2	CARDINAL
ap-3517	249	4	1,0)(x1	CARDINAL
ap-3517	250	1	1,1)(x1	CARDINAL
ap-3517	250	2	2	CARDINAL
ap-3517	250	3	two	CARDINAL
ap-3517	251	1	1	CARDINAL
ap-3517	253	1	1−	ORDINAL
ap-3517	253	2	4v)γ	CARDINAL
ap-3517	254	1	1−	CARDINAL
ap-3517	254	2	0	CARDINAL
ap-3517	254	3	1 +	DATE
ap-3517	254	4	4v	CARDINAL
ap-3517	254	5	0	CARDINAL
ap-3517	255	1	3	CARDINAL
ap-3517	255	2	−1	DATE
ap-3517	255	3	0	CARDINAL
ap-3517	256	1	0	CARDINAL
ap-3517	257	1	k	PERSON
ap-3517	258	1	2v	CARDINAL
ap-3517	258	2	•	CARDINAL
ap-3517	258	3	1 2	DATE
ap-3517	258	4	1 2	DATE
ap-3517	258	5	1 2	CARDINAL
ap-3517	258	6	288	CARDINAL
ap-3517	259	1	56	CARDINAL
ap-3517	260	1	4/2016	CARDINAL
ap-3517	260	2	•	CARDINAL
ap-3517	260	3	1 2	CARDINAL
ap-3517	260	4	1 2	CARDINAL
ap-3517	261	1	1 2	DATE
ap-3517	261	2	1 2	CARDINAL
ap-3517	262	1	4	CARDINAL
ap-3517	262	2	1	CARDINAL
ap-3517	263	1	first	ORDINAL
ap-3517	263	2	third	ORDINAL
ap-3517	265	1	second	ORDINAL
ap-3517	265	2	fourth	ORDINAL
ap-3517	266	1	two	CARDINAL
ap-3517	266	2	11	CARDINAL
ap-3517	267	1	2	CARDINAL
ap-3517	268	1	2	CARDINAL
ap-3517	270	1	four	CARDINAL
ap-3517	272	1	3	CARDINAL
ap-3517	276	1	the european union	ORG
ap-3517	276	2	the czech technical university	ORG
ap-3517	276	3	prague	GPE
ap-3517	277	1	1	CARDINAL
ap-3517	277	2	vi	PERSON
ap-3517	277	3	hermann	GPE
ap-3517	277	4	paris 1968	EVENT
ap-3517	278	1	2	CARDINAL
ap-3517	278	2	j. hrivnák	PERSON
ap-3517	278	3	affine	ORG
ap-3517	278	4	j. math	PERSON
ap-3517	280	1	55	CARDINAL
ap-3517	280	2	2014	DATE
ap-3517	280	3	113508	DATE
ap-3517	280	4	doi:10.1063/1.4901230	GPE
ap-3517	281	1	3	CARDINAL
ap-3517	281	2	c. f. dunkl	PERSON
ap-3517	281	3	y. xu	PERSON
ap-3517	281	4	cambridge university press	ORG
ap-3517	281	5	cambridge	GPE
ap-3517	281	6	2001	DATE
ap-3517	282	1	4	CARDINAL
ap-3517	282	2	w. magnus	PERSON
ap-3517	282	3	f. oberhettinger	PERSON
ap-3517	282	4	f. g. tricomi	PERSON
ap-3517	283	1	ii	PERSON
ap-3517	283	2	robert e. krieger publishing co.	PERSON
ap-3517	283	3	inc.	ORG
ap-3517	283	4	melbourne	GPE
ap-3517	283	5	fla.	GPE
ap-3517	283	6	1981	DATE
ap-3517	284	1	5	CARDINAL
ap-3517	284	2	d. c. handscomb	PERSON
ap-3517	284	3	j. c. mason	PERSON
ap-3517	284	4	chebyshev polynomials	ORG
ap-3517	284	5	chapman&hall/crc, usa	ORG
ap-3517	284	6	2003	DATE
ap-3517	285	1	6	CARDINAL
ap-3517	285	2	l. háková	PERSON
ap-3517	285	3	j. hrivnák	PERSON
ap-3517	285	4	j. patera	PERSON
ap-3517	285	5	four	CARDINAL
ap-3517	285	6	c3	PERSON
ap-3517	285	7	j. math	PERSON
ap-3517	287	1	54	CARDINAL
ap-3517	287	2	2013	DATE
ap-3517	287	3	083501	DATE
ap-3517	287	4	19	DATE
ap-3517	288	1	j. hrivnák	PERSON
ap-3517	288	2	l. motlochová	PERSON
ap-3517	288	3	j. numer	PERSON
ap-3517	289	1	52	CARDINAL
ap-3517	289	2	2014	DATE
ap-3517	289	3	6	CARDINAL
ap-3517	289	4	doi:10.1137/140964916	ORG
ap-3517	290	1	8	CARDINAL
ap-3517	290	2	j. hrivnák	PERSON
ap-3517	290	3	l. motlochová	PERSON
ap-3517	290	4	j. patera	PERSON
ap-3517	290	5	j. phys	PERSON
ap-3517	291	1	45	CARDINAL
ap-3517	291	2	2012	DATE
ap-3517	291	3	255201	DATE
ap-3517	291	4	18	DATE
ap-3517	292	1	9	CARDINAL
ap-3517	292	2	j. hrivnák	PERSON
ap-3517	292	3	l. motlochová	PERSON
ap-3517	292	4	j. patera	PERSON
ap-3517	292	5	8 (	PERCENT
ap-3517	292	6	2016	DATE
ap-3517	292	7	7	CARDINAL
ap-3517	292	8	63	DATE
ap-3517	293	1	10	CARDINAL
ap-3517	293	2	j. hrivnák	PERSON
ap-3517	293	3	j. patera	PERSON
ap-3517	293	4	j. phys	PERSON
ap-3517	295	1	theor	PERSON
ap-3517	296	1	42	DATE
ap-3517	296	2	2009	DATE
ap-3517	296	3	385208	DATE
ap-3517	297	1	11	CARDINAL
ap-3517	297	2	j. hrivnák	PERSON
ap-3517	297	3	l. motlochová	PERSON
ap-3517	297	4	j. patera	PERSON
ap-3517	297	5	two	CARDINAL
ap-3517	297	6	j. math	ORG
ap-3517	298	1	51	CARDINAL
ap-3517	298	2	2010	DATE
ap-3517	298	3	073509	DATE
ap-3517	298	4	13	DATE
ap-3517	298	5	doi:10.1063/1.3430567	GPE
ap-3517	299	1	12	CARDINAL
ap-3517	299	2	j. e. humphreys	PERSON
ap-3517	299	3	cambridge	GPE
ap-3517	299	4	29	CARDINAL
ap-3517	299	5	1990	DATE
ap-3517	299	6	cambridge university press	ORG
ap-3517	299	7	cambridge	GPE
ap-3517	300	1	13	CARDINAL
ap-3517	300	2	j. e. humphreys	PERSON
ap-3517	300	3	new york	GPE
ap-3517	300	4	1978	DATE
ap-3517	301	1	14	CARDINAL
ap-3517	301	2	r. kane	PERSON
ap-3517	301	3	new york	GPE
ap-3517	301	4	2001	DATE
ap-3517	301	5	3542	CARDINAL
ap-3517	302	1	15	CARDINAL
ap-3517	302	2	j. patera	PERSON
ap-3517	302	3	2	CARDINAL
ap-3517	302	4	2006	DATE
ap-3517	302	5	006	CARDINAL
ap-3517	302	6	60	DATE
ap-3517	303	1	16	CARDINAL
ap-3517	303	2	j. patera	PERSON
ap-3517	303	3	3	CARDINAL
ap-3517	303	4	2007	DATE
ap-3517	303	5	023	CARDINAL
ap-3517	303	6	83	DATE
ap-3517	304	1	17	CARDINAL
ap-3517	304	2	a. klimyk	PERSON
ap-3517	304	3	j. patera	PERSON
ap-3517	304	4	j. math	PERSON
ap-3517	306	1	48	DATE
ap-3517	306	2	2007	DATE
ap-3517	306	3	093504	DATE
ap-3517	306	4	24	DATE
ap-3517	306	5	doi:10.1063/1.2779768	NORP
ap-3517	307	1	18	CARDINAL
ap-3517	307	2	a. w. knapp	PERSON
ap-3517	307	3	birkhäuser boston inc.	ORG
ap-3517	307	4	boston	GPE
ap-3517	307	5	ma, 1996	ORG
ap-3517	308	1	19	CARDINAL
ap-3517	308	2	t. h. koornwinder	PERSON
ap-3517	308	3	two	CARDINAL
ap-3517	308	4	eigenfunctions	CARDINAL
ap-3517	308	5	two	CARDINAL
ap-3517	308	6	i-ii	PRODUCT
ap-3517	308	7	kon	PERSON
ap-3517	310	1	77	CARDINAL
ap-3517	310	2	1974	DATE
ap-3517	311	1	20	CARDINAL
ap-3517	311	2	t. h. koornwinder	PERSON
ap-3517	311	3	two	CARDINAL
ap-3517	311	4	eigenfunctions	CARDINAL
ap-3517	311	5	two	CARDINAL
ap-3517	312	1	36 (1974	DATE
ap-3517	312	2	357–381	CARDINAL
ap-3517	313	1	289	CARDINAL
ap-3517	314	1	http://dx.doi.org/10.3842/sigma.2007.023 http://dx.doi.org/10.1063/1.2779768	ORG
ap-3517	314	2	jiří hrivnák	PERSON
ap-3517	314	3	lenka motlochová acta polytechnica	PERSON
ap-3517	315	1	21	CARDINAL
ap-3517	315	2	t. h. koornwinder	PERSON
ap-3517	315	3	two	CARDINAL
ap-3517	315	4	r. a. askey	PERSON
ap-3517	315	5	new york	GPE
ap-3517	315	6	1975	DATE
ap-3517	315	7	435–495	CARDINAL
ap-3517	315	8	0	CARDINAL
ap-3517	316	1	22	CARDINAL
ap-3517	316	2	h. li	PERSON
ap-3517	316	3	j. sun	PERSON
ap-3517	316	4	y. xu	PERSON
ap-3517	316	5	8	CARDINAL
ap-3517	316	6	2012	DATE
ap-3517	316	7	067	CARDINAL
ap-3517	316	8	29	DATE
ap-3517	317	1	23	CARDINAL
ap-3517	317	2	h. li	PERSON
ap-3517	317	3	j. sun	PERSON
ap-3517	317	4	y. xu	PERSON
ap-3517	317	5	j. numer	PERSON
ap-3517	319	1	46	DATE
ap-3517	319	2	1653-1681	CARDINAL
ap-3517	320	1	24	CARDINAL
ap-3517	320	2	h. li	PERSON
ap-3517	320	3	y. xu	PERSON
ap-3517	322	1	16	CARDINAL
ap-3517	322	2	383	CARDINAL
ap-3517	322	3	2010	DATE
ap-3517	323	1	25	CARDINAL
ap-3517	323	2	l. motlochová	PERSON
ap-3517	323	3	j. patera	PERSON
ap-3517	325	1	20 (2014	DATE
ap-3517	326	1	6	CARDINAL
ap-3517	326	2	doi:10.1007	GPE
ap-3517	327	1	26	CARDINAL
ap-3517	327	2	j. patera	PERSON
ap-3517	327	3	47 (2011	DATE
ap-3517	327	4	509—535	DATE
ap-3517	327	5	doi:10.1016/j.aam.2010.11.005	ORG
ap-3517	328	1	27	CARDINAL
ap-3517	328	2	j. patera	PERSON
ap-3517	328	3	2	CARDINAL
ap-3517	328	4	2006	DATE
ap-3517	328	5	076	CARDINAL
ap-3517	328	6	14	DATE
ap-3517	329	1	28	CARDINAL
ap-3517	329	2	j. patera	PERSON
ap-3517	329	3	a. zaratsyan	PERSON
ap-3517	329	4	two	CARDINAL
ap-3517	329	5	j. math	ORG
ap-3517	331	1	47 (2006	DATE
ap-3517	331	2	043512	DATE
ap-3517	331	3	22	DATE
ap-3517	332	1	29	CARDINAL
ap-3517	332	2	j. patera	PERSON
ap-3517	332	3	a. zaratsyan	PERSON
ap-3517	332	4	g(2	GPE
ap-3517	332	5	j. math	PERSON
ap-3517	334	1	46 (2005	DATE
ap-3517	334	2	113506	DATE
ap-3517	334	3	17	DATE
ap-3517	335	1	30	CARDINAL
ap-3517	335	2	j. patera	PERSON
ap-3517	335	3	a. zaratsyan	PERSON
ap-3517	335	4	j. math	PERSON
ap-3517	337	1	46 (2005	DATE
ap-3517	337	2	053514	DATE
ap-3517	337	3	25	DATE
ap-3517	338	1	31	CARDINAL
ap-3517	338	2	t. j. rivlin	PERSON
ap-3517	338	3	wiley	ORG
ap-3517	338	4	new york	GPE
ap-3517	338	5	1974	DATE
ap-3517	339	1	32	CARDINAL
ap-3517	340	1	algebras	ORG
ap-3517	340	2	berlin	GPE
ap-3517	340	3	2001	DATE
ap-3517	341	1	33	CARDINAL
ap-3517	341	2	american mathematical society	ORG
ap-3517	341	3	r.i.	GPE
ap-3517	341	4	1975	DATE
ap-3517	342	1	34	CARDINAL
ap-3517	342	2	n. ja.	PERSON
ap-3517	343	1	vilenkin, a. u. klimyk	PERSON
ap-3517	343	2	kluwer	ORG
ap-3517	343	3	dordrecht, 1995,	ORG
ap-3517	343	4	290	CARDINAL
ap-3517	343	5	http://dx.doi.org/10.1007/978-3-642-56884-8	PRODUCT
ap-3517	343	6	56(4):283–290	GPE
ap-3517	343	7	2016 1	DATE
ap-3517	343	8	2	CARDINAL
ap-3517	343	9	3	CARDINAL
ap-3517	343	10	3.1	CARDINAL
ap-3517	343	11	3.2	CARDINAL
ap-3517	343	12	3.3	CARDINAL
ap-3517	343	13	3.4	CARDINAL
ap-3517	343	14	4	CARDINAL