id	sid	eid	entity	type
ap-1189	1	1	ap-3-10.dvi acta polytechnica vol.	ORG
ap-1189	2	1	50 no.	CARDINAL
ap-1189	3	1	quantum	ORG
ap-1189	3	2	j. mickelsson	PERSON
ap-1189	4	1	first	ORDINAL
ap-1189	4	2	1 and 2	CARDINAL
ap-1189	5	1	3	CARDINAL
ap-1189	6	1	1	CARDINAL
ap-1189	6	2	yang-mills	ORG
ap-1189	7	1	1	CARDINAL
ap-1189	8	1	5	CARDINAL
ap-1189	9	1	topologically	ORG
ap-1189	12	1	c×-valued	NORP
ap-1189	12	2	fαβγf−1	NORP
ap-1189	12	3	−1	DATE
ap-1189	12	4	1	CARDINAL
ap-1189	12	5	∩uδ	PERSON
ap-1189	14	1	1	CARDINAL
ap-1189	15	1	7	CARDINAL
ap-1189	16	1	third	ORDINAL
ap-1189	22	1	third	ORDINAL
ap-1189	23	1	third	ORDINAL
ap-1189	23	2	9	CARDINAL
ap-1189	25	1	1→	DATE
ap-1189	25	2	1	CARDINAL
ap-1189	26	1	1	CARDINAL
ap-1189	26	2	abelian	NORP
ap-1189	28	1	2	CARDINAL
ap-1189	28	2	3	CARDINAL
ap-1189	28	3	1985	DATE
ap-1189	28	4	yang-mills	ORG
ap-1189	28	5	6	CARDINAL
ap-1189	30	1	section 2	LAW
ap-1189	30	2	1	CARDINAL
ap-1189	30	3	2	CARDINAL
ap-1189	31	1	section 3	LAW
ap-1189	31	2	3	CARDINAL
ap-1189	32	1	section 4	LAW
ap-1189	33	1	5	CARDINAL
ap-1189	33	2	6	CARDINAL
ap-1189	33	3	1	CARDINAL
ap-1189	34	1	2	CARDINAL
ap-1189	34	2	1	CARDINAL
ap-1189	34	3	2	CARDINAL
ap-1189	34	4	quantum	ORG
ap-1189	34	5	galilean symmetries	ORG
ap-1189	34	6	42	CARDINAL
ap-1189	35	1	50 no.	CARDINAL
ap-1189	36	1	ω(g;x	ORG
ap-1189	37	1	1	CARDINAL
ap-1189	37	2	−1 1	DATE
ap-1189	37	3	1	CARDINAL
ap-1189	38	1	2	CARDINAL
ap-1189	39	1	1	CARDINAL
ap-1189	40	1	1	CARDINAL
ap-1189	40	2	qft	DATE
ap-1189	42	1	ω	ORG
ap-1189	43	1	ω	ORG
ap-1189	43	2	1	CARDINAL
ap-1189	44	1	1	CARDINAL
ap-1189	46	1	ω(g;a	ORG
ap-1189	46	2	η	PRODUCT
ap-1189	46	3	1	CARDINAL
ap-1189	46	4	0	CARDINAL
ap-1189	46	5	cocycle ω	ORG
ap-1189	47	1	∈	ORG
ap-1189	47	2	ω	CARDINAL
ap-1189	50	1	one	CARDINAL
ap-1189	50	2	one	CARDINAL
ap-1189	51	1	hamiltonian	NORP
ap-1189	52	1	abelian	NORP
ap-1189	52	2	2	CARDINAL
ap-1189	52	3	c(x	ORG
ap-1189	53	1	+ c(y	PERSON
ap-1189	55	1	c(x	PRODUCT
ap-1189	57	1	2πi	ORDINAL
ap-1189	57	2	〉	CARDINAL
ap-1189	60	1	2	CARDINAL
ap-1189	61	1	ω	ORG
ap-1189	62	1	de rham	ORG
ap-1189	62	2	2	CARDINAL
ap-1189	62	3	2	CARDINAL
ap-1189	62	4	cohomologyh2(lg	ORG
ap-1189	62	5	z.	PERSON
ap-1189	62	6	2	CARDINAL
ap-1189	62	7	〉	CARDINAL
ap-1189	64	1	1	CARDINAL
ap-1189	64	2	3	CARDINAL
ap-1189	64	3	abelian	NORP
ap-1189	65	1	3	CARDINAL
ap-1189	66	1	de rham	ORG
ap-1189	66	2	3	CARDINAL
ap-1189	66	3	first	ORDINAL
ap-1189	67	1	abelian	NORP
ap-1189	69	1	43	CARDINAL
ap-1189	70	1	50 no.	CARDINAL
ap-1189	75	1	gigi+1	ORG
ap-1189	80	1	gn	PERSON
ap-1189	83	1	abelian	NORP
ap-1189	86	1	g → a.	PERSON
ap-1189	96	1	abelian	NORP
ap-1189	96	2	abelian	NORP
ap-1189	99	1	s̃(gg′	PERSON
ap-1189	99	2	in(b	PRODUCT
ap-1189	100	1	g′′	PERSON
ap-1189	101	1	in(b	CARDINAL
ap-1189	101	2	abelian	NORP
ap-1189	101	3	1→	DATE
ap-1189	101	4	in(b)→ 1	DATE
ap-1189	102	1	×g → h (	ORG
ap-1189	103	1	g′′	PERSON
ap-1189	105	1	α(g, g′	PERSON
ap-1189	105	2	g′′	PERSON
ap-1189	105	3	g′	PERSON
ap-1189	105	4	g×g×g → a.	PERSON
ap-1189	105	5	s(g	PERSON
ap-1189	106	1	3	CARDINAL
ap-1189	107	1	9	CARDINAL
ap-1189	107	2	g3	ORG
ap-1189	107	3	g4)α(g1g2	ORG
ap-1189	107	4	g3	ORG
ap-1189	107	5	g2g3	ORG
ap-1189	107	6	1	CARDINAL
ap-1189	109	1	4	CARDINAL
ap-1189	112	1	0	CARDINAL
ap-1189	112	2	1]→	CARDINAL
ap-1189	112	3	f(0	PERSON
ap-1189	114	1	ωg ⊂ p	ORG
ap-1189	114	2	f(0	PERSON
ap-1189	117	1	⊕	GPE
ap-1189	119	1	∈	ORG
ap-1189	120	1	2〈v	CARDINAL
ap-1189	120	2	〉	CARDINAL
ap-1189	120	3	1	CARDINAL
ap-1189	120	4	zero	CARDINAL
ap-1189	124	1	0	CARDINAL
ap-1189	124	2	1	CARDINAL
ap-1189	125	1	two	CARDINAL
ap-1189	125	2	g)(x	ORG
ap-1189	126	1	σ	ORG
ap-1189	127	1	∈	ORG
ap-1189	132	1	44	CARDINAL
ap-1189	133	1	50	CARDINAL
ap-1189	134	1	g1	ORG
ap-1189	134	2	g3)f	PERSON
ap-1189	134	3	g1g2g3	FAC
ap-1189	135	1	g3)f	PERSON
ap-1189	135	2	g2g3	ORG
ap-1189	137	1	g1g2g3	FAC
ap-1189	137	2	2	CARDINAL
ap-1189	137	3	σ	ORG
ap-1189	137	4	σ̂	DATE
ap-1189	138	1	g3)]σ̂(g1, g2g3)α(g1	ORG
ap-1189	139	1	σ	ORG
ap-1189	139	2	3	CARDINAL
ap-1189	140	1	3	CARDINAL
ap-1189	143	1	c(x	PRODUCT
ap-1189	145	1	k 4πi	ORG
ap-1189	146	1	〉	CARDINAL
ap-1189	148	1	2	CARDINAL
ap-1189	150	1	+ c(y	PERSON
ap-1189	153	1	z]〉|2π	ORG
ap-1189	154	1	3	CARDINAL
ap-1189	155	1	2π	CARDINAL
ap-1189	156	1	〉	CARDINAL
ap-1189	156	2	3	CARDINAL
ap-1189	156	3	2πi	ORDINAL
ap-1189	156	4	3	CARDINAL
ap-1189	157	1	5	CARDINAL
ap-1189	157	2	→m	ORG
ap-1189	160	1	π(p	PERSON
ap-1189	161	1	1	CARDINAL
ap-1189	161	2	ω(p	CARDINAL
ap-1189	163	1	ω(p	CARDINAL
ap-1189	164	1	ω(p	CARDINAL
ap-1189	164	2	g)ω(pg; g′	PERSON
ap-1189	168	1	1	CARDINAL
ap-1189	168	2	aut(v	GPE
ap-1189	170	1	1	CARDINAL
ap-1189	171	1	11	CARDINAL
ap-1189	171	2	10	CARDINAL
ap-1189	174	1	3.	CARDINAL
ap-1189	174	2	4	CARDINAL
ap-1189	176	1	45	CARDINAL
ap-1189	177	1	50 no.	CARDINAL
ap-1189	178	1	8	CARDINAL
ap-1189	179	1	2	CARDINAL
ap-1189	179	2	⊕	GPE
ap-1189	180	1	2	CARDINAL
ap-1189	180	2	û2	ORG
ap-1189	180	3	11	CARDINAL
ap-1189	181	1	2	CARDINAL
ap-1189	182	1	1 2	CARDINAL
ap-1189	182	2	1 2	CARDINAL
ap-1189	183	1	15	CARDINAL
ap-1189	184	1	richard palais	PERSON
ap-1189	184	2	1	CARDINAL
ap-1189	184	3	16	CARDINAL
ap-1189	185	1	6	CARDINAL
ap-1189	185	2	letda dirac hamiltonian	ORG
ap-1189	186	1	17	CARDINAL
ap-1189	188	1	hilbert-schmidt operators	ORG
ap-1189	189	1	d′	PERSON
ap-1189	189	2	12	CARDINAL
ap-1189	189	3	13	CARDINAL
ap-1189	191	1	1	CARDINAL
ap-1189	191	2	ω(a	ORG
ap-1189	192	1	ω(a	ORG
ap-1189	193	1	g)ω(ag; g′	PERSON
ap-1189	194	1	ω(a	ORG
ap-1189	195	1	quantize	ORG
ap-1189	195	2	ω(a	ORG
ap-1189	195	3	g′	PERSON
ap-1189	203	1	gx	ORG
ap-1189	204	1	z])+c(a	ORG
ap-1189	204	2	z]])+	DATE
ap-1189	207	1	fa	ORG
ap-1189	207	2	2	CARDINAL
ap-1189	208	1	1	CARDINAL
ap-1189	209	1	3 one	CARDINAL
ap-1189	209	2	2	CARDINAL
ap-1189	210	1	1	CARDINAL
ap-1189	212	1	1	CARDINAL
ap-1189	213	1	ann	PERSON
ap-1189	214	1	2	CARDINAL
ap-1189	214	2	59	DATE
ap-1189	214	3	1954	DATE
ap-1189	214	4	1–46	CARDINAL
ap-1189	215	1	2	CARDINAL
ap-1189	215	2	a. l.	PERSON
ap-1189	215	3	three	CARDINAL
ap-1189	217	1	lett	PERSON
ap-1189	218	1	194	CARDINAL
ap-1189	218	2	1987	DATE
ap-1189	218	3	267–270	CARDINAL
ap-1189	219	1	3	CARDINAL
ap-1189	219	2	a. l.	PERSON
ap-1189	219	3	i.	GPE
ap-1189	219	4	c∗-algebras	ORG
ap-1189	220	1	commun	PERSON
ap-1189	223	1	168	CARDINAL
ap-1189	223	2	1995	DATE
ap-1189	224	1	389–416	CARDINAL
ap-1189	225	1	4	CARDINAL
ap-1189	225	2	a. l.	PERSON
ap-1189	225	3	crowley	PERSON
ap-1189	225	4	d.	NORP
ap-1189	225	5	murray	GPE
ap-1189	225	6	m. k.:	PERSON
ap-1189	229	1	193	CARDINAL
ap-1189	229	2	1998	DATE
ap-1189	229	3	1	CARDINAL
ap-1189	229	4	171–196	CARDINAL
ap-1189	230	1	5	CARDINAL
ap-1189	230	2	a. l.	PERSON
ap-1189	230	3	mickelsson	ORG
ap-1189	230	4	j., murray	ORG
ap-1189	230	5	m. k.:	PERSON
ap-1189	233	1	12	CARDINAL
ap-1189	233	2	2000	DATE
ap-1189	233	3	1	CARDINAL
ap-1189	233	4	65–90	CARDINAL
ap-1189	234	1	46	CARDINAL
ap-1189	235	1	50 no.	CARDINAL
ap-1189	236	1	6	CARDINAL
ap-1189	236	2	third	ORDINAL
ap-1189	236	3	nonabelian	NORP
ap-1189	238	1	lett	PERSON
ap-1189	239	1	160	CARDINAL
ap-1189	239	2	1985	DATE
ap-1189	239	3	94–100	CARDINAL
ap-1189	240	1	r.	NORP
ap-1189	240	2	three	CARDINAL
ap-1189	242	1	lett	PERSON
ap-1189	243	1	54	DATE
ap-1189	243	2	1985	DATE
ap-1189	245	1	jo	PERSON
ap-1189	245	2	s. g.:	PERSON
ap-1189	245	3	nonabelian	NORP
ap-1189	247	1	259	CARDINAL
ap-1189	247	2	1985	DATE
ap-1189	247	3	616–636	CARDINAL
ap-1189	248	1	xinwen zhu: gerbal	PERSON
ap-1189	250	1	8	CARDINAL
ap-1189	250	2	mickelsson	ORG
ap-1189	250	3	j.:	ORG
ap-1189	252	1	9	CARDINAL
ap-1189	252	2	der mathematischen wissenschaften	PERSON
ap-1189	252	3	114	CARDINAL
ap-1189	252	4	1963	DATE
ap-1189	253	1	10	CARDINAL
ap-1189	253	2	kac	ORG
ap-1189	253	3	algebras	ORG
ap-1189	253	4	third	ORDINAL
ap-1189	254	1	cambridge university press	ORG
ap-1189	254	2	cambridge	GPE
ap-1189	254	3	1990	DATE
ap-1189	255	1	11	CARDINAL
ap-1189	255	2	a.	PERSON
ap-1189	255	3	segal	PERSON
ap-1189	256	1	oxford	NORP
ap-1189	257	1	the clarendon press	ORG
ap-1189	257	2	oxford university press	ORG
ap-1189	257	3	new york	GPE
ap-1189	257	4	1986	DATE
ap-1189	258	1	12	CARDINAL
ap-1189	258	2	j.: wodzicki residue	PERSON
ap-1189	259	1	espoo	ORG
ap-1189	259	2	1993	DATE
ap-1189	259	3	123–135	CARDINAL
ap-1189	259	4	436	CARDINAL
ap-1189	259	5	berlin	GPE
ap-1189	259	6	1994	DATE
ap-1189	260	1	13	CARDINAL
ap-1189	260	2	e., mickelsson	ORG
ap-1189	261	1	j. math	PERSON
ap-1189	263	1	37	CARDINAL
ap-1189	263	2	1996	DATE
ap-1189	263	3	8	CARDINAL
ap-1189	263	4	3	CARDINAL
ap-1189	263	5	953	CARDINAL
ap-1189	264	1	14	CARDINAL
ap-1189	267	1	boston university	ORG
ap-1189	267	2	june 2–13, 2008	DATE
ap-1189	268	1	15	CARDINAL
ap-1189	268	2	rajeev	ORG
ap-1189	268	3	s. g.:	PERSON
ap-1189	268	4	algebras	ORG
ap-1189	271	1	116	CARDINAL
ap-1189	271	2	1988	DATE
ap-1189	271	3	3	CARDINAL
ap-1189	271	4	365–400	CARDINAL
ap-1189	272	1	16	CARDINAL
ap-1189	272	2	r.	NORP
ap-1189	272	3	homotopy	ORG
ap-1189	273	1	3	CARDINAL
ap-1189	273	2	1965	DATE
ap-1189	273	3	271–279	CARDINAL
ap-1189	274	1	17	CARDINAL
ap-1189	274	2	david	PERSON
ap-1189	274	3	w. f.:	PERSON
ap-1189	275	1	j. math	PERSON
ap-1189	277	1	14	DATE
ap-1189	277	2	1965	DATE
ap-1189	277	3	315–322	CARDINAL
ap-1189	278	1	jouko mickelsson department	ORG
ap-1189	278	2	university of helsinki department of theoretical physics royal institute of technology	ORG
ap-1189	278	3	stockholm	GPE