id	sid	eid	entity	type
ap-1350	1	1	acta polytechnica vol	PERSON
ap-1350	2	1	51	CARDINAL
ap-1350	3	1	o. osuna castro	PERSON
ap-1350	4	1	e. wagner	PERSON
ap-1350	5	1	kürsten	PERSON
ap-1350	5	2	second	ORDINAL
ap-1350	6	1	quantum	ORG
ap-1350	7	1	1	CARDINAL
ap-1350	12	1	2	CARDINAL
ap-1350	12	2	one	CARDINAL
ap-1350	12	3	jackson-type integrals	ORG
ap-1350	13	1	kürsten	PERSON
ap-1350	13	2	second	ORDINAL
ap-1350	13	3	3	CARDINAL
ap-1350	13	4	algebras	PERSON
ap-1350	14	1	5	CARDINAL
ap-1350	15	1	first	ORDINAL
ap-1350	18	1	6	CARDINAL
ap-1350	19	1	one	CARDINAL
ap-1350	19	2	3	CARDINAL
ap-1350	20	1	2	CARDINAL
ap-1350	23	1	2	CARDINAL
ap-1350	23	2	1	CARDINAL
ap-1350	24	1	ε : u → c	ORG
ap-1350	25	1	δ(f	PERSON
ap-1350	26	1	⊗ f(2	PERSON
ap-1350	27	1	x)∗	ORG
ap-1350	28	1	∈	ORG
ap-1350	29	1	algebras	PERSON
ap-1350	29	2	one	CARDINAL
ap-1350	29	3	1	CARDINAL
ap-1350	29	4	linear functional h	ORG
ap-1350	30	1	∈	ORG
ap-1350	31	1	2	CARDINAL
ap-1350	31	2	29	CARDINAL
ap-1350	32	1	51	CARDINAL
ap-1350	33	1	1/2011	CARDINAL
ap-1350	35	1	⊂	GPE
ap-1350	36	1	⇁	GPE
ap-1350	36	2	l+(d	PERSON
ap-1350	37	1	∈	ORG
ap-1350	37	2	li	PERSON
ap-1350	37	3	ri ∈	PERSON
ap-1350	38	1	π(f	PERSON
ap-1350	39	1	3	CARDINAL
ap-1350	40	1	li	GPE
ap-1350	40	2	ri	GPE
ap-1350	41	1	li	GPE
ap-1350	41	2	ri	GPE
ap-1350	42	1	s(a	PERSON
ap-1350	43	1	∈	ORG
ap-1350	43	2	⊂	GPE
ap-1350	43	3	⊂	GPE
ap-1350	43	4	atb ∈	PERSON
ap-1350	43	5	4	CARDINAL
ap-1350	43	6	s(a	PERSON
ap-1350	44	1	s(a	PERSON
ap-1350	45	1	s(a	PERSON
ap-1350	45	2	3	CARDINAL
ap-1350	47	1	xs(f(2	GPE
ap-1350	47	2	5	CARDINAL
ap-1350	47	3	2	CARDINAL
ap-1350	47	4	l. i. korogodsky	PERSON
ap-1350	49	1	l+(d	PERSON
ap-1350	49	2	u → l+(d	ORG
ap-1350	50	1	∈	ORG
ap-1350	50	2	∈	ORG
ap-1350	50	3	6	CARDINAL
ap-1350	51	1	s(a	PERSON
ap-1350	53	1	∈	ORG
ap-1350	54	1	s(a	PERSON
ap-1350	54	2	1	CARDINAL
ap-1350	54	3	l+(d	PERSON
ap-1350	54	4	±π(ρ(γ	GPE
ap-1350	56	1	h(f	PERSON
ap-1350	57	1	7	CARDINAL
ap-1350	57	2	s(a	PERSON
ap-1350	59	1	1	CARDINAL
ap-1350	59	2	∈	ORG
ap-1350	59	3	3	CARDINAL
ap-1350	60	1	3	CARDINAL
ap-1350	60	2	0	CARDINAL
ap-1350	60	3	1	CARDINAL
ap-1350	61	1	−1	CARDINAL
ap-1350	61	2	1	CARDINAL
ap-1350	62	1	2	CARDINAL
ap-1350	62	2	two	CARDINAL
ap-1350	62	3	s)(q−2x− 1	DATE
ap-1350	62	4	s)(x	DATE
ap-1350	62	5	1	CARDINAL
ap-1350	63	1	k−1	GPE
ap-1350	63	2	ke = q2ek	PERSON
ap-1350	63	3	− q−1)−1(k −k−1	ORG
ap-1350	64	1	k ⊗ e	PERSON
ap-1350	64	2	δ(f	PERSON
ap-1350	66	1	δ(k	PERSON
ap-1350	67	1	k ⊗k	PERSON
ap-1350	67	2	ε(e	LOC
ap-1350	67	3	1	CARDINAL
ap-1350	67	4	s(f	ORG
ap-1350	68	1	= k	PERSON
ap-1350	68	2	e∗	GPE
ap-1350	68	3	−kf	NORP
ap-1350	69	1	y∗	DATE
ap-1350	69	2	y∗	DATE
ap-1350	69	3	y∗	DATE
ap-1350	69	4	0	CARDINAL
ap-1350	69	5	30	CARDINAL
ap-1350	69	6	acta polytechnica vol.	PERSON
ap-1350	70	1	51	CARDINAL
ap-1350	71	1	⊕	GPE
ap-1350	72	1	η ∈	PERSON
ap-1350	72	2	zero	CARDINAL
ap-1350	74	1	q2	ORG
ap-1350	74	2	1	CARDINAL
ap-1350	75	1	q2	ORG
ap-1350	75	2	1	CARDINAL
ap-1350	76	1	1	CARDINAL
ap-1350	80	1	−1	CARDINAL
ap-1350	80	2	1	CARDINAL
ap-1350	80	3	⊕	GPE
ap-1350	81	1	0	CARDINAL
ap-1350	81	2	1	CARDINAL
ap-1350	84	1	0	CARDINAL
ap-1350	84	2	1	CARDINAL
ap-1350	84	3	xηn = q2(n+1)sηn	PERSON
ap-1350	84	4	⊕	GPE
ap-1350	84	5	y = su	PERSON
ap-1350	85	1	q2	ORG
ap-1350	85	2	1	CARDINAL
ap-1350	85	3	xηn = q−2nsηn	PERSON
ap-1350	86	1	⊕	GPE
ap-1350	90	1	−1	DATE
ap-1350	90	2	0	CARDINAL
ap-1350	90	3	xηn = q−2nsηn	PERSON
ap-1350	90	4	⊕	GPE
ap-1350	93	1	∈	ORG
ap-1350	93	2	q2	ORG
ap-1350	93	3	1	CARDINAL
ap-1350	93	4	q2	ORG
ap-1350	93	5	1	CARDINAL
ap-1350	94	1	4	CARDINAL
ap-1350	95	1	l+(d	GPE
ap-1350	96	1	− q−1)−1x−1y	PERSON
ap-1350	97	1	− q−1)−1y∗	PERSON
ap-1350	97	2	qx−1	PERSON
ap-1350	98	1	ke = q2ek	PERSON
ap-1350	98	2	− k−1	PERSON
ap-1350	98	3	9	CARDINAL
ap-1350	98	4	one	CARDINAL
ap-1350	98	5	8)	CARDINAL
ap-1350	99	1	x−1	PERSON
ap-1350	99	2	s(a	PERSON
ap-1350	99	3	4	CARDINAL
ap-1350	100	1	s(a	PERSON
ap-1350	100	2	2	CARDINAL
ap-1350	100	3	±x	GPE
ap-1350	100	4	s(a	ORG
ap-1350	102	1	− zk−1e	PERSON
ap-1350	103	1	− k−1ez	PERSON
ap-1350	105	1	±k−1	ORG
ap-1350	105	2	8)	CARDINAL
ap-1350	106	1	∈	ORG
ap-1350	106	2	0	CARDINAL
ap-1350	106	3	e∗	GPE
ap-1350	106	4	−kf	NORP
ap-1350	107	1	9	CARDINAL
ap-1350	108	1	ρ(e	ORG
ap-1350	109	1	ρ(f	PERSON
ap-1350	110	1	0	CARDINAL
ap-1350	110	2	1	CARDINAL
ap-1350	111	1	2	CARDINAL
ap-1350	111	2	1	CARDINAL
ap-1350	112	1	2	CARDINAL
ap-1350	113	1	−1	DATE
ap-1350	113	2	0	CARDINAL
ap-1350	115	1	2	CARDINAL
ap-1350	116	1	1	CARDINAL
ap-1350	116	2	a. u.	PERSON
ap-1350	117	1	berlin	GPE
ap-1350	117	2	springerverlag, 1997	DATE
ap-1350	118	1	31	CARDINAL
ap-1350	118	2	acta polytechnica vol.	PERSON
ap-1350	119	1	51	CARDINAL
ap-1350	120	1	1/2011	CARDINAL
ap-1350	121	1	2	CARDINAL
ap-1350	121	2	l. i.:	PERSON
ap-1350	121	3	quantum algebras	ORG
ap-1350	121	4	quantum	ORG
ap-1350	121	5	ph.d	ORG
ap-1350	122	1	massachusetts institute of technology	ORG
ap-1350	122	2	1996	DATE
ap-1350	123	1	quantum	ORG
ap-1350	124	1	arxiv	ORG
ap-1350	125	1	3	CARDINAL
ap-1350	125	2	wagner	PERSON
ap-1350	125	3	e.	PERSON
ap-1350	125	4	invariant integrals	ORG
ap-1350	127	1	inst	PERSON
ap-1350	129	1	sci	ORG
ap-1350	130	1	43	CARDINAL
ap-1350	130	2	1	CARDINAL
ap-1350	130	3	2007	DATE
ap-1350	130	4	1–37	CARDINAL
ap-1350	131	1	4	CARDINAL
ap-1350	131	2	lucio peña	PERSON
ap-1350	131	3	p. c.	PERSON
ap-1350	131	4	osuna castro	PERSON
ap-1350	131	5	wagner	PERSON
ap-1350	131	6	e.	PERSON
ap-1350	132	1	5	CARDINAL
ap-1350	132	2	osuna castro	PERSON
ap-1350	132	3	wagner	PERSON
ap-1350	132	4	e.	PERSON
ap-1350	132	5	invariant integrals	ORG
ap-1350	132	6	+ 1	DATE
ap-1350	133	1	arxiv	PERSON
ap-1350	134	1	6	CARDINAL
ap-1350	134	2	wagner	PERSON
ap-1350	134	3	e.	PERSON
ap-1350	134	4	hilbert	PERSON
ap-1350	135	1	j. funct	PERSON
ap-1350	137	1	200	CARDINAL
ap-1350	137	2	2	CARDINAL
ap-1350	137	3	2003	DATE
ap-1350	137	4	451–493	CARDINAL
ap-1350	138	1	7	CARDINAL
ap-1350	138	2	d. l.	PERSON
ap-1350	138	3	s. d.	PERSON
ap-1350	138	4	l. l.:	PERSON
ap-1350	139	1	i.	PERSON
ap-1350	139	2	russian	NORP
ap-1350	139	3	fiz	ORG
ap-1350	141	1	geom	PERSON
ap-1350	142	1	4 (3	CARDINAL
ap-1350	142	2	1997	DATE
ap-1350	142	3	286–308	CARDINAL
ap-1350	142	4	quantum	ORG
ap-1350	143	1	arxiv	ORG
ap-1350	145	1	osvaldo osuna castro e-mail	PERSON
ap-1350	145	2	osvaldo@ifm.umich.mx department of physics and mathematics university of michoacan morelia	ORG
ap-1350	145	3	mexico elmar	PERSON
ap-1350	145	4	wagner e-mail	PERSON
ap-1350	145	5	elmar@ifm.umich.mx department of physics and mathematics university of michoacan morelia	ORG
ap-1350	145	6	mexico	GPE