id	sid	eid	entity	type
cana-3855	1	1	1074	CARDINAL
cana-3855	1	2	32	CARDINAL
cana-3855	2	1	9s	CARDINAL
cana-3855	2	2	277	CARDINAL
cana-3855	2	3	mishra1	ORG
cana-3855	2	4	balaji padhy2	PERSON
cana-3855	2	5	1	CARDINAL
cana-3855	2	6	odisha university of agriculture and technology	ORG
cana-3855	2	7	bhubaneswar	PERSON
cana-3855	2	8	751003	DATE
cana-3855	2	9	odisha	GPE
cana-3855	2	10	india	GPE
cana-3855	4	1	2	CARDINAL
cana-3855	4	2	university of technology	ORG
cana-3855	4	3	761211	DATE
cana-3855	4	4	odisha	GPE
cana-3855	4	5	india	GPE
cana-3855	5	1	balaji.padhy@cutm.ac.in ∗corresponding	PERSON
cana-3855	5	2	14-11-2024	CARDINAL
cana-3855	5	3	12-2024	CARDINAL
cana-3855	5	4	01-2025	CARDINAL
cana-3855	8	1	2010	DATE
cana-3855	8	2	40a05	CARDINAL
cana-3855	9	1	secondary 40c05	DATE
cana-3855	11	1	linear functional	ORG
cana-3855	12	1	1.	CARDINAL
cana-3855	16	1	das	ORG
cana-3855	16	2	mishra	PERSON
cana-3855	16	3	3	CARDINAL
cana-3855	18	1	first	ORDINAL
cana-3855	19	1	2	CARDINAL
cana-3855	20	1	‖𝑥‖	ORG
cana-3855	20	2	|𝑥𝑛|	ORG
cana-3855	21	1	𝑚∗	ORG
cana-3855	21	2	𝐷𝑥)𝑛	FAC
cana-3855	21	3	𝑑𝑛𝑘𝑥𝑘 ∞	PERSON
cana-3855	23	1	1074	CARDINAL
cana-3855	23	2	32	CARDINAL
cana-3855	24	1	9s	CARDINAL
cana-3855	24	2	2025	CARDINAL
cana-3855	24	3	278	CARDINAL
cana-3855	25	1	8	CARDINAL
cana-3855	26	1	1	CARDINAL
cana-3855	26	2	∞ 𝑘=0	PERSON
cana-3855	27	1	1	CARDINAL
cana-3855	27	2	9	CARDINAL
cana-3855	28	1	‖𝐷‖	CARDINAL
cana-3855	29	1	2	CARDINAL
cana-3855	29	2	∈ 𝑚∗	ORG
cana-3855	29	3	𝐷-mean	ORG
cana-3855	29	4	𝐷-limit	DATE
cana-3855	29	5	𝜓(𝑥	PERSON
cana-3855	30	1	1	CARDINAL
cana-3855	30	2	1,1,1	CARDINAL
cana-3855	32	1	𝜓(𝑥	PERSON
cana-3855	35	1	𝐵	ORG
cana-3855	35	2	1	CARDINAL
cana-3855	36	1	6	CARDINAL
cana-3855	37	1	3	CARDINAL
cana-3855	37	2	𝐶(𝐷 − 𝐼	PERSON
cana-3855	37	3	zero	CARDINAL
cana-3855	39	1	𝐷-limits	LOC
cana-3855	39	2	first	ORDINAL
cana-3855	39	3	‖𝐷‖	CARDINAL
cana-3855	40	1	1	CARDINAL
cana-3855	42	1	1	CARDINAL
cana-3855	43	1	∈	ORG
cana-3855	43	2	lim	PERSON
cana-3855	46	1	ℎ𝑝𝑛(𝑥	GPE
cana-3855	47	1	𝑝𝑥)𝑛	GPE
cana-3855	48	1	2.1	CARDINAL
cana-3855	48	2	∈	ORG
cana-3855	48	3	𝑚∗and	ORG
cana-3855	49	1	𝜓(𝑥	PERSON
cana-3855	49	2	∈	ORG
cana-3855	49	3	1074	CARDINAL
cana-3855	49	4	32	CARDINAL
cana-3855	50	1	9s	CARDINAL
cana-3855	50	2	2025	CARDINAL
cana-3855	50	3	279	CARDINAL
cana-3855	50	4	𝐷-limits	LOC
cana-3855	52	1	∈ 𝑚∗	ORG
cana-3855	52	2	𝜓(𝑥	PERSON
cana-3855	52	3	𝑡(𝑥	PERSON
cana-3855	52	4	𝑡(𝑥	PERSON
cana-3855	52	5	= lim 𝑝 𝑠𝑢𝑝 sup 𝑛	PERSON
cana-3855	52	6	ℎ𝑝𝑛(𝑥	GPE
cana-3855	53	1	𝑡(𝑥	PERSON
cana-3855	53	2	= lim 𝑝 𝑠𝑢𝑝 sup 𝑛	PERSON
cana-3855	53	3	1	CARDINAL
cana-3855	54	1	2.2	CARDINAL
cana-3855	55	1	4	CARDINAL
cana-3855	55	2	∈ 𝑚∗	ORG
cana-3855	55	3	𝜓(𝑥	PERSON
cana-3855	56	1	∈	ORG
cana-3855	57	1	𝑟(𝑥	PERSON
cana-3855	58	1	1	CARDINAL
cana-3855	59	1	2.3	CARDINAL
cana-3855	61	1	1	CARDINAL
cana-3855	61	2	1	CARDINAL
cana-3855	61	3	2𝑛	CARDINAL
cana-3855	61	4	2𝑛 1	CARDINAL
cana-3855	62	1	1 ≤	QUANTITY
cana-3855	62	2	1 ≤	QUANTITY
cana-3855	63	1	1,0,1,0	CARDINAL
cana-3855	65	1	0 ≤	MONEY
cana-3855	65	2	𝜓(𝑥	PERSON
cana-3855	65	3	−1	DATE
cana-3855	68	1	5	CARDINAL
cana-3855	68	2	∈	ORG
cana-3855	70	1	10	CARDINAL
cana-3855	70	2	∈	ORG
cana-3855	70	3	𝑡(𝑥	GPE
cana-3855	70	4	𝜓(𝑥	PERSON
cana-3855	70	5	𝜓(𝑥	PERSON
cana-3855	71	1	3	CARDINAL
cana-3855	72	1	3	CARDINAL
cana-3855	72	2	1074	CARDINAL
cana-3855	72	3	32	CARDINAL
cana-3855	73	1	9s	CARDINAL
cana-3855	73	2	2025	DATE
cana-3855	73	3	280	CARDINAL
cana-3855	74	1	1	CARDINAL
cana-3855	77	1	lim	PERSON
cana-3855	78	1	𝜓(𝑥	PERSON
cana-3855	79	1	∈	ORG
cana-3855	79	2	−𝑝(−𝑥	ORG
cana-3855	79	3	𝜓(𝑥	PERSON
cana-3855	79	4	∈	ORG
cana-3855	79	5	0 ≤	QUANTITY
cana-3855	81	1	𝐶(𝐷 −	PERSON
cana-3855	86	1	2	CARDINAL
cana-3855	88	1	1 𝑛	CARDINAL
cana-3855	88	2	1 ≤ 𝑘 ≤	QUANTITY
cana-3855	88	3	3.1	CARDINAL
cana-3855	88	4	3	CARDINAL
cana-3855	89	1	2	CARDINAL
cana-3855	89	2	∈	ORG
cana-3855	89	3	𝐷-limit	LOC
cana-3855	90	1	first	ORDINAL
cana-3855	90	2	∈ 𝑚∗	ORG
cana-3855	90	3	𝐷-mean	ORG
cana-3855	91	1	∈ 𝑚∗	ORG
cana-3855	91	2	𝜓(𝑥	PERSON
cana-3855	91	3	∈	ORG
cana-3855	91	4	3.2	CARDINAL
cana-3855	91	5	3.2	CARDINAL
cana-3855	91	6	−𝑟(−𝑥	PERSON
cana-3855	91	7	𝜓(𝑥	PERSON
cana-3855	91	8	3.3	CARDINAL
cana-3855	91	9	0	CARDINAL
cana-3855	91	10	𝑟(𝑥	PERSON
cana-3855	91	11	−𝑟(−𝑥	GPE
cana-3855	91	12	3.3	CARDINAL
cana-3855	91	13	𝜓(𝑥	PERSON
cana-3855	91	14	0	CARDINAL
cana-3855	92	1	−𝑟(−𝑒	PERSON
cana-3855	93	1	𝑟(𝑒	PERSON
cana-3855	94	1	1	CARDINAL
cana-3855	94	2	1,1,1,1	CARDINAL
cana-3855	95	1	1	CARDINAL
cana-3855	96	1	3.3	CARDINAL
cana-3855	96	2	1	CARDINAL
cana-3855	96	3	1074	CARDINAL
cana-3855	96	4	32	CARDINAL
cana-3855	98	1	9s	CARDINAL
cana-3855	98	2	2025	CARDINAL
cana-3855	98	3	281	CARDINAL
cana-3855	98	4	1	CARDINAL
cana-3855	100	1	𝐷𝑝+1−𝐼)𝑥𝑛𝑝	GPE
cana-3855	100	2	1	CARDINAL
cana-3855	100	3	0	CARDINAL
cana-3855	101	1	0	CARDINAL
cana-3855	102	1	𝑟(𝑥 − 𝐷𝑥	PERSON
cana-3855	104	1	3.3	CARDINAL
cana-3855	104	2	𝜓(𝐷𝑥 −	PERSON
cana-3855	105	1	0	CARDINAL
cana-3855	106	1	𝜓(𝐷𝑥	PERSON
cana-3855	106	2	𝜓(𝑥	PERSON
cana-3855	106	3	∈	ORG
cana-3855	106	4	𝜓(𝑥	PERSON
cana-3855	106	5	3.4	CARDINAL
cana-3855	107	1	𝑟(𝑥	PERSON
cana-3855	109	1	𝜓(𝑥	PERSON
cana-3855	109	2	2𝑥)𝑛𝑝+⋯	CARDINAL
cana-3855	109	3	2𝑥)𝑛𝑝+⋯	CARDINAL
cana-3855	109	4	𝑟(𝑥	PERSON
cana-3855	110	1	3	CARDINAL
cana-3855	110	2	𝑡(𝑥	PERSON
cana-3855	110	3	two	CARDINAL
cana-3855	110	4	2.2	CARDINAL
cana-3855	110	5	2.3	CARDINAL
cana-3855	110	6	∈	ORG
cana-3855	111	1	3.4	CARDINAL
cana-3855	111	2	∈	ORG
cana-3855	111	3	𝜓(𝑥	PERSON
cana-3855	111	4	≤ 𝑡(𝑥	GPE
cana-3855	111	5	3.5	CARDINAL
cana-3855	111	6	∈	ORG
cana-3855	112	1	3.6	CARDINAL
cana-3855	112	2	3.6	CARDINAL
cana-3855	113	1	∈	ORG
cana-3855	114	1	3.7	CARDINAL
cana-3855	114	2	1074	CARDINAL
cana-3855	114	3	32	CARDINAL
cana-3855	115	1	9s	CARDINAL
cana-3855	115	2	282	CARDINAL
cana-3855	115	3	hahn	PERSON
cana-3855	117	1	3.7	CARDINAL
cana-3855	118	1	3.5	CARDINAL
cana-3855	118	2	∈	ORG
cana-3855	118	3	≤ 𝑡(𝑥	GPE
cana-3855	120	1	∈	ORG
cana-3855	120	2	3.8	CARDINAL
cana-3855	122	1	𝑄𝐷	ORG
cana-3855	122	2	∈	ORG
cana-3855	123	1	3.9	CARDINAL
cana-3855	123	2	−𝑡(−𝑥	ORG
cana-3855	124	1	∈	ORG
cana-3855	124	2	−𝑟(−𝑥	PERSON
cana-3855	125	1	3.10	CARDINAL
cana-3855	126	1	𝑄𝐷 ⊆ 𝑄𝐷 ∗	ORG
cana-3855	127	1	𝑡(𝑥	PERSON
cana-3855	127	2	−𝑡(−𝑥	FAC
cana-3855	127	3	∈	ORG
cana-3855	127	4	−𝑡(−𝑥	ORG
cana-3855	128	1	𝑄𝐷 ∗represents	LOC
cana-3855	129	1	1074	CARDINAL
cana-3855	129	2	32	CARDINAL
cana-3855	130	1	9s	CARDINAL
cana-3855	130	2	2025	CARDINAL
cana-3855	130	3	283	CARDINAL
cana-3855	130	4	𝑄𝐷 ∗(quasi	GPE
cana-3855	132	1	𝑄𝐷 ⊆ 𝑄𝐷 ∗	PRODUCT
cana-3855	133	1	4.	CARDINAL
cana-3855	138	1	1	CARDINAL
cana-3855	138	2	s. "théorie des opérations	ORG
cana-3855	138	3	chelsea publ.	ORG
cana-3855	139	1	new york	GPE
cana-3855	139	2	1955	DATE
cana-3855	139	3	17175	DATE
cana-3855	140	1	2	CARDINAL
cana-3855	140	2	howard t. "s	PERSON
cana-3855	140	3	american	NORP
cana-3855	140	4	1976	DATE
cana-3855	140	5	49	CARDINAL
cana-3855	141	1	3	CARDINAL
cana-3855	141	2	mishra	PERSON
cana-3855	141	3	sakambari	PERSON
cana-3855	141	4	ray	GPE
cana-3855	141	5	braja kishore	PERSON
cana-3855	142	1	journal of odisha mathematical society	ORG
cana-3855	143	1	4	CARDINAL
cana-3855	144	1	univ	NORP
cana-3855	145	1	beograd	GPE
cana-3855	146	1	serija matematika	PERSON
cana-3855	146	2	13	CARDINAL
cana-3855	146	3	36	CARDINAL
cana-3855	147	1	5	CARDINAL
cana-3855	147	2	mishra	PERSON
cana-3855	147	3	sakambari	PERSON
cana-3855	147	4	orissa mathematical society	ORG
cana-3855	148	1	6	CARDINAL
cana-3855	148	2	sakambari	PERSON
cana-3855	148	3	das, g.	GPE
cana-3855	148	4	knopp	PERSON
cana-3855	148	5	azerbaijan	GPE
cana-3855	148	6	v.15,no1.(2025	ORG
cana-3855	148	7	p.11-24	EVENT
cana-3855	149	1	7	CARDINAL
cana-3855	150	1	the university of craiova	ORG
cana-3855	151	1	8	CARDINAL
cana-3855	151	2	michael	PERSON
cana-3855	152	1	eine verallgemeinerung des begriffs der	ORG
cana-3855	153	1	japon 18	ORG
cana-3855	153	2	1 (1973	DATE
cana-3855	153	3	53	CARDINAL
cana-3855	154	1	9	CARDINAL
cana-3855	154	2	otto	PERSON
cana-3855	155	1	über allgemeine lineare mittelbildungen	ORG
cana-3855	156	1	22	CARDINAL
cana-3855	156	2	1 (1911	DATE
cana-3855	156	3	113	CARDINAL
cana-3855	157	1	10	CARDINAL
cana-3855	158	1	ph.d	NORP
cana-3855	158	2	univ	NORP