id	sid	eid	entity	type
cana-3453	1	1	1074	CARDINAL
cana-3453	1	2	32	CARDINAL
cana-3453	2	1	7s	CARDINAL
cana-3453	2	2	2025	CARDINAL
cana-3453	2	3	415	CARDINAL
cana-3453	2	4	invariant submanifolds	ORG
cana-3453	2	5	nandy* *department	PERSON
cana-3453	2	6	deshabandhu mahavidyalaya	PERSON
cana-3453	2	7	chittaranjan	ORG
cana-3453	2	8	west bengal	GPE
cana-3453	2	9	india e	GPE
cana-3453	3	1	26	CARDINAL
cana-3453	3	2	11-2024	CARDINAL
cana-3453	3	3	12-2024	CARDINAL
cana-3453	3	4	invariant submanifolds	ORG
cana-3453	4	1	second	ORDINAL
cana-3453	4	2	σ	ORG
cana-3453	4	3	2	CARDINAL
cana-3453	4	4	3	DATE
cana-3453	4	5	4	DATE
cana-3453	4	6	6	DATE
cana-3453	4	7	7	DATE
cana-3453	5	1	0	CARDINAL
cana-3453	6	1	2n(f1−f3)≠0	DATE
cana-3453	6	2	f2	ORG
cana-3453	7	1	invariant submanifolds	ORG
cana-3453	8	1	invariant submanifold	ORG
cana-3453	8	2	second	ORDINAL
cana-3453	9	1	53c40	CARDINAL
cana-3453	9	2	53c22	DATE
cana-3453	9	3	53d15	CARDINAL
cana-3453	10	1	1	CARDINAL
cana-3453	11	1	the invariant submanifolds	ORG
cana-3453	11	2	one	CARDINAL
cana-3453	13	1	early days	DATE
cana-3453	15	1	manifolds	ORG
cana-3453	16	1	generalized sasaki spaces	ORG
cana-3453	16	2	manifolds	ORG
cana-3453	17	1	sasakian	NORP
cana-3453	17	2	the last few decades	DATE
cana-3453	19	1	1074	CARDINAL
cana-3453	19	2	32	CARDINAL
cana-3453	20	1	7s	CARDINAL
cana-3453	20	2	2025	CARDINAL
cana-3453	20	3	416	CARDINAL
cana-3453	20	4	2	CARDINAL
cana-3453	20	5	3	DATE
cana-3453	20	6	4	DATE
cana-3453	20	7	5	DATE
cana-3453	20	8	12	DATE
cana-3453	20	9	14	DATE
cana-3453	20	10	15	DATE
cana-3453	20	11	16	DATE
cana-3453	20	12	18	DATE
cana-3453	20	13	20	DATE
cana-3453	20	14	22	CARDINAL
cana-3453	23	1	second	ORDINAL
cana-3453	23	2	second	ORDINAL
cana-3453	23	3	second	ORDINAL
cana-3453	25	1	riemannian manifolds	ORG
cana-3453	25	2	f₂	ORG
cana-3453	25	3	invariant submanifolds	ORG
cana-3453	28	1	f2	ORG
cana-3453	28	2	three	CARDINAL
cana-3453	29	1	𝒁)𝒀	PRODUCT
cana-3453	29	2	𝝓𝒀)𝝓𝒁	CARDINAL
cana-3453	29	3	𝜼(𝒀)𝜼(𝒁)𝑿 + 𝒈(𝑿	DATE
cana-3453	29	4	1.1	CARDINAL
cana-3453	29	5	2n+1),n>1	CARDINAL
cana-3453	31	1	4	CARDINAL
cana-3453	31	2	4	CARDINAL
cana-3453	32	1	hui	PERSON
cana-3453	32	2	18	CARDINAL
cana-3453	38	1	tripathi et al	PERSON
cana-3453	39	1	1	CARDINAL
cana-3453	39	2	k,μ)-contact manifolds	ORG
cana-3453	39	3	30	CARDINAL
cana-3453	40	1	invariant submanifolds	ORG
cana-3453	42	1	second	ORDINAL
cana-3453	42	2	σ	ORG
cana-3453	42	3	q(σ,w2)=0	ORG
cana-3453	42	4	q(σ	ORG
cana-3453	42	5	q(σ	ORG
cana-3453	43	1	1074	CARDINAL
cana-3453	43	2	32	CARDINAL
cana-3453	44	1	7s	CARDINAL
cana-3453	44	2	2025	CARDINAL
cana-3453	44	3	417	CARDINAL
cana-3453	44	4	section 2	LAW
cana-3453	45	1	section 3	LAW
cana-3453	45	2	invariant submanifolds	ORG
cana-3453	46	1	4	CARDINAL
cana-3453	46	2	second	ORDINAL
cana-3453	47	1	2	CARDINAL
cana-3453	48	1	manifolds	ORG
cana-3453	49	1	η	ORG
cana-3453	51	1	levi	PERSON
cana-3453	54	1	kählerian	NORP
cana-3453	55	1	φ	ORG
cana-3453	55	2	η	ORG
cana-3453	57	1	riemannian manifolds	ORG
cana-3453	58	1	2n	CARDINAL
cana-3453	58	2	1	CARDINAL
cana-3453	59	1	three	CARDINAL
cana-3453	60	1	1	CARDINAL
cana-3453	61	1	1,1)-tensor	CARDINAL
cana-3453	61	2	φ 2	ORG
cana-3453	62	1	3	CARDINAL
cana-3453	63	1	1	CARDINAL
cana-3453	63	2	η	ORG
cana-3453	63	3	2.1	CARDINAL
cana-3453	65	1	𝟎	CARDINAL
cana-3453	65	2	2.2	CARDINAL
cana-3453	66	1	2.3	CARDINAL
cana-3453	66	2	2.4	CARDINAL
cana-3453	67	1	2.5	CARDINAL
cana-3453	67	2	2.1)-(2.5	CARDINAL
cana-3453	68	1	φ	ORG
cana-3453	69	1	1074	CARDINAL
cana-3453	69	2	32	CARDINAL
cana-3453	70	1	7s	CARDINAL
cana-3453	70	2	2025	CARDINAL
cana-3453	70	3	418	CARDINAL
cana-3453	72	1	1	CARDINAL
cana-3453	73	1	1.1	CARDINAL
cana-3453	74	1	2.6	CARDINAL
cana-3453	74	2	𝒇𝟑)𝝓𝑿	CARDINAL
cana-3453	74	3	2.7	CARDINAL
cana-3453	74	4	2.6	CARDINAL
cana-3453	74	5	2.7	CARDINAL
cana-3453	75	1	φ	ORG
cana-3453	77	1	𝑸𝑿	ORG
cana-3453	77	2	𝟐𝒏	CARDINAL
cana-3453	77	3	2.8	CARDINAL
cana-3453	77	4	𝟐𝒏	CARDINAL
cana-3453	77	5	2.9	CARDINAL
cana-3453	78	1	2.10	CARDINAL
cana-3453	79	1	2.10	CARDINAL
cana-3453	79	2	2.8)-(2.10	CARDINAL
cana-3453	79	3	three	CARDINAL
cana-3453	79	4	f₂	ORG
cana-3453	82	1	− 𝜼(𝑿)𝒀	PERSON
cana-3453	82	2	2.11) 𝑹(𝝃	DATE
cana-3453	82	3	2.12	CARDINAL
cana-3453	83	1	2.13	CARDINAL
cana-3453	83	2	2.11	CARDINAL
cana-3453	83	3	2.13	CARDINAL
cana-3453	84	1	f₁-f₃	ORG
cana-3453	86	1	𝑺(𝑿	TIME
cana-3453	88	1	− 𝒇𝟑)𝜼(𝑿	PERSON
cana-3453	88	2	2.14	CARDINAL
cana-3453	88	3	2.16	CARDINAL
cana-3453	88	4	1074	CARDINAL
cana-3453	88	5	32	CARDINAL
cana-3453	89	1	7s	CARDINAL
cana-3453	89	2	2025	CARDINAL
cana-3453	89	3	419	CARDINAL
cana-3453	91	1	wi	ORG
cana-3453	91	2	2	CARDINAL
cana-3453	91	3	3	DATE
cana-3453	91	4	4	DATE
cana-3453	91	5	6	DATE
cana-3453	94	1	2.17	CARDINAL
cana-3453	96	1	− 𝒇𝟑)𝜼(𝑿)𝒀 −	PERSON
cana-3453	96	2	2.18	CARDINAL
cana-3453	98	1	− 𝒈(𝑿	ORG
cana-3453	98	2	2.19	CARDINAL
cana-3453	100	1	2.20	CARDINAL
cana-3453	103	1	2.21	CARDINAL
cana-3453	103	2	invariant submanifolds	ORG
cana-3453	104	1	wi	ORG
cana-3453	105	1	riemann	PERSON
cana-3453	106	1	invariant submanifolds	ORG
cana-3453	107	1	3	CARDINAL
cana-3453	107	2	invariant submanifolds	ORG
cana-3453	107	3	invariant submanifolds	ORG
cana-3453	107	4	two	CARDINAL
cana-3453	108	1	φ-invariant	ORG
cana-3453	109	1	second	ORDINAL
cana-3453	110	1	second	ORDINAL
cana-3453	110	2	σ	ORG
cana-3453	111	1	σ(x	ORG
cana-3453	112	1	submanifold	DATE
cana-3453	116	1	1	CARDINAL
cana-3453	117	1	2	CARDINAL
cana-3453	118	1	1074	CARDINAL
cana-3453	118	2	32	CARDINAL
cana-3453	119	1	7s	CARDINAL
cana-3453	119	2	2025	CARDINAL
cana-3453	119	3	420	CARDINAL
cana-3453	120	1	invariant submanifolds	ORG
cana-3453	122	1	second	ORDINAL
cana-3453	124	1	3.1	CARDINAL
cana-3453	125	1	3.2	CARDINAL
cana-3453	125	2	y∈γ(tn	PERSON
cana-3453	125	3	•	CARDINAL
cana-3453	125	4	•	CARDINAL
cana-3453	125	5	second	ORDINAL
cana-3453	125	6	• av	PERSON
cana-3453	125	7	second	ORDINAL
cana-3453	126	1	y),v)=g(avx	GPE
cana-3453	127	1	second	ORDINAL
cana-3453	127	2	σ(x	ORG
cana-3453	127	3	3.3	CARDINAL
cana-3453	128	1	second	ORDINAL
cana-3453	130	1	invariant submanifolds	ORG
cana-3453	132	1	invariant submanifolds	ORG
cana-3453	133	1	two	CARDINAL
cana-3453	133	2	second	ORDINAL
cana-3453	135	1	1074	CARDINAL
cana-3453	135	2	32	CARDINAL
cana-3453	136	1	7s	CARDINAL
cana-3453	136	2	2025	CARDINAL
cana-3453	136	3	421	CARDINAL
cana-3453	137	1	wi	ORG
cana-3453	140	1	4	CARDINAL
cana-3453	140	2	invariant submanifolds	ORG
cana-3453	140	3	riemann	PERSON
cana-3453	141	1	invariant submanifolds	ORG
cana-3453	142	1	q(σ	ORG
cana-3453	142	2	0	CARDINAL
cana-3453	143	1	f₂	ORG
cana-3453	144	1	the invariant submanifolds	ORG
cana-3453	144	2	second	ORDINAL
cana-3453	146	1	invariant submanifolds	ORG
cana-3453	147	1	q(σ	ORG
cana-3453	147	2	second	ORDINAL
cana-3453	147	3	second	ORDINAL
cana-3453	147	4	σ	ORG
cana-3453	149	1	4.1	CARDINAL
cana-3453	150	1	m. the submanifold n	ORG
cana-3453	151	1	q(σ, w2)=0	ORG
cana-3453	151	2	2n−1){3f2+(2n−1)f3}≠0	CARDINAL
cana-3453	152	1	invariant submanifolds n	ORG
cana-3453	152	2	q(σ, w2)=0	ORG
cana-3453	153	1	q(σ,w2)=q(σ	ORG
cana-3453	153	2	z;u	PRODUCT
cana-3453	153	3	y)z=0	GPE
cana-3453	153	4	4.2	CARDINAL
cana-3453	153	5	4.2	CARDINAL
cana-3453	153	6	4.1	CARDINAL
cana-3453	153	7	1074	CARDINAL
cana-3453	153	8	32	CARDINAL
cana-3453	154	1	7s	CARDINAL
cana-3453	154	2	2025	CARDINAL
cana-3453	154	3	422	CARDINAL
cana-3453	155	1	𝑼)𝒁 + 𝝈(𝑼	DATE
cana-3453	155	2	𝑽)𝒁 − 𝝈(𝑽	PERSON
cana-3453	155	3	𝟎.	CARDINAL
cana-3453	155	4	4.3	CARDINAL
cana-3453	155	5	second	ORDINAL
cana-3453	157	1	σ	ORG
cana-3453	158	1	4.3	CARDINAL
cana-3453	158	2	3.3	CARDINAL
cana-3453	159	1	4.4	CARDINAL
cana-3453	159	2	2.17	CARDINAL
cana-3453	159	3	4.4	CARDINAL
cana-3453	159	4	𝑸𝒀	ORG
cana-3453	160	1	𝟎	CARDINAL
cana-3453	160	2	4.5	CARDINAL
cana-3453	160	3	φ	ORG
cana-3453	162	1	two	CARDINAL
cana-3453	162	2	second	ORDINAL
cana-3453	162	3	wi	ORG
cana-3453	166	1	𝒈(𝑸𝒀	CARDINAL
cana-3453	167	1	− 𝒇𝟑)𝜼(𝒀)𝜼(𝑾	PERSON
cana-3453	170	1	− 𝒇𝟑)𝜼(𝑿)𝜼(𝑾	PERSON
cana-3453	170	2	4.6)0	CARDINAL
cana-3453	170	3	w	GPE
cana-3453	170	4	𝟐𝒏	CARDINAL
cana-3453	170	5	4.7	CARDINAL
cana-3453	170	6	2𝑛	CARDINAL
cana-3453	170	7	1){3𝑓2	CARDINAL
cana-3453	170	8	2𝑛	CARDINAL
cana-3453	172	1	q(σ, w2)=0	ORG
cana-3453	173	1	invariant submanifolds	ORG
cana-3453	173	2	second	ORDINAL
cana-3453	174	1	2n	CARDINAL
cana-3453	174	2	1){3f₂ +	DATE
cana-3453	174	3	2n	CARDINAL
cana-3453	174	4	1)f₃	CARDINAL
cana-3453	175	1	σ	ORG
cana-3453	176	1	f₂	ORG
cana-3453	177	1	1074	CARDINAL
cana-3453	177	2	32	CARDINAL
cana-3453	178	1	7s	CARDINAL
cana-3453	178	2	2025	CARDINAL
cana-3453	178	3	423	CARDINAL
cana-3453	178	4	5	CARDINAL
cana-3453	178	5	invariant submanifolds	ORG
cana-3453	178	6	w3	CARDINAL
cana-3453	178	7	invariant submanifolds	ORG
cana-3453	178	8	second	ORDINAL
cana-3453	178	9	w3	PRODUCT
cana-3453	181	1	riemannian	NORP
cana-3453	181	2	riemann	PERSON
cana-3453	183	1	invariant submanifolds	ORG
cana-3453	184	1	second	ORDINAL
cana-3453	187	1	5.1	CARDINAL
cana-3453	188	1	q(σ	ORG
cana-3453	189	1	≠ 𝟎.	LAW
cana-3453	190	1	invariant submanifold n	ORG
cana-3453	190	2	q(σ	ORG
cana-3453	192	1	𝑾𝟑)(𝑿	DATE
cana-3453	193	1	𝑾𝟑)𝑿	PERSON
cana-3453	193	2	𝟎	CARDINAL
cana-3453	194	1	𝑽)𝑿	GPE
cana-3453	194	2	− 𝑾𝟑(𝑿	PERSON
cana-3453	194	3	5.1	CARDINAL
cana-3453	194	4	5.1	CARDINAL
cana-3453	194	5	−𝝈(𝑽, 𝑿)𝑾𝟑(𝑼	DATE
cana-3453	194	6	𝑿)𝑾𝟑(𝑽	GPE
cana-3453	194	7	𝑼)𝒁 + 𝝈(𝑼	GPE
cana-3453	194	8	𝑽)𝒁 − 𝝈(𝑽	ORG
cana-3453	194	9	𝒁)𝑾𝟑(𝑿	GPE
cana-3453	194	10	𝟎	CARDINAL
cana-3453	194	11	5.2	CARDINAL
cana-3453	194	12	one	CARDINAL
cana-3453	196	1	5.2	CARDINAL
cana-3453	196	2	3.3	CARDINAL
cana-3453	197	1	𝟎	CARDINAL
cana-3453	197	2	5.3	CARDINAL
cana-3453	197	3	2.18	CARDINAL
cana-3453	197	4	1074	CARDINAL
cana-3453	197	5	32	CARDINAL
cana-3453	198	1	7s	CARDINAL
cana-3453	198	2	2025	CARDINAL
cana-3453	198	3	424	CARDINAL
cana-3453	200	1	5.4	CARDINAL
cana-3453	202	1	− 𝒇𝟑)𝜼(𝑿)𝜼(𝑾	PERSON
cana-3453	202	2	𝟎	CARDINAL
cana-3453	202	3	5.5	CARDINAL
cana-3453	202	4	w	ORG
cana-3453	202	5	𝑿){𝟒𝒏(𝟏	DATE
cana-3453	204	1	𝟎.	CARDINAL
cana-3453	204	2	5.6	CARDINAL
cana-3453	204	3	4n(1−2n)f1+3f2+(4n+1)(2n−1)f3}≠0	DATE
cana-3453	207	1	these invariant submanifolds	ORG
cana-3453	207	2	w3	PRODUCT
cana-3453	208	1	f₂	ORG
cana-3453	213	1	6	CARDINAL
cana-3453	213	2	invariant submanifolds	ORG
cana-3453	215	1	4	CARDINAL
cana-3453	216	1	the invariant submanifolds	ORG
cana-3453	217	1	1074	CARDINAL
cana-3453	217	2	32	CARDINAL
cana-3453	218	1	7s	CARDINAL
cana-3453	218	2	2025	CARDINAL
cana-3453	218	3	425	CARDINAL
cana-3453	218	4	φ	ORG
cana-3453	221	1	6.1	CARDINAL
cana-3453	223	1	1.	CARDINAL
cana-3453	224	1	2	CARDINAL
cana-3453	224	2	+3f2	DATE
cana-3453	225	1	𝑾𝟒	ORG
cana-3453	227	1	−𝑾𝟒((𝑼	ORG
cana-3453	227	2	𝑽)𝑿	GPE
cana-3453	227	3	6.1	CARDINAL
cana-3453	227	4	𝑼)𝒁 + 𝝈(𝑼	GPE
cana-3453	227	5	𝑽)𝒁 − 𝝈(𝑽	PERSON
cana-3453	227	6	𝒁)𝑾𝟒(𝑿	DATE
cana-3453	227	7	6.2	CARDINAL
cana-3453	227	8	3.3	CARDINAL
cana-3453	228	1	𝟎	CARDINAL
cana-3453	228	2	6.3	CARDINAL
cana-3453	228	3	σ	ORG
cana-3453	230	1	2.19	CARDINAL
cana-3453	230	2	𝑸𝒀	ORG
cana-3453	231	1	− 𝒇𝟑){𝑿 −	ORG
cana-3453	231	2	6.4	CARDINAL
cana-3453	233	1	𝒈(𝑸𝒀	CARDINAL
cana-3453	234	1	− 𝒇𝟑)𝜼(𝒀)𝜼(𝑾	PERSON
cana-3453	235	1	𝟎	CARDINAL
cana-3453	235	2	6.5	CARDINAL
cana-3453	235	3	w	ORG
cana-3453	235	4	1074	CARDINAL
cana-3453	235	5	32	CARDINAL
cana-3453	236	1	7s	CARDINAL
cana-3453	236	2	2025	CARDINAL
cana-3453	236	3	426	CARDINAL
cana-3453	239	1	𝟎.	CARDINAL
cana-3453	239	2	6.6	CARDINAL
cana-3453	239	3	+3f2	DATE
cana-3453	241	1	q(σ	ORG
cana-3453	242	1	invariant submanifolds	ORG
cana-3453	242	2	w3.	DATE
cana-3453	245	1	invariant submanifolds	ORG
cana-3453	246	1	generalized ssf	PERSON
cana-3453	247	1	invariant submanifolds	ORG
cana-3453	248	1	second	ORDINAL
cana-3453	250	1	invariant submanifolds	ORG
cana-3453	252	1	7.1	CARDINAL
cana-3453	253	1	2n(f1−f3)≠0	DATE
cana-3453	254	1	q(σ	ORG
cana-3453	256	1	invariant submanifold n	ORG
cana-3453	256	2	q(σ	ORG
cana-3453	259	1	−𝑾𝟔((𝑼 ∧𝝈 𝑽)𝑿	PERSON
cana-3453	259	2	7.1	CARDINAL
cana-3453	259	3	𝑼)𝒁 +	GPE
cana-3453	260	1	𝑽)𝒁 − 𝝈(𝑽, 𝒁)𝑾𝟔(𝑿,	ORG
cana-3453	260	2	𝒁)𝑾𝟔(𝑿	DATE
cana-3453	260	3	7.2	CARDINAL
cana-3453	260	4	3.3	CARDINAL
cana-3453	260	5	1074	CARDINAL
cana-3453	260	6	32	CARDINAL
cana-3453	261	1	7s	CARDINAL
cana-3453	261	2	2025	CARDINAL
cana-3453	261	3	427	CARDINAL
cana-3453	261	4	𝑿)𝑾𝟔(𝝃	ORG
cana-3453	262	1	𝟎	CARDINAL
cana-3453	262	2	7.3	CARDINAL
cana-3453	265	1	2.20	CARDINAL
cana-3453	266	1	7.4	CARDINAL
cana-3453	267	1	𝟎 (	CARDINAL
cana-3453	267	2	7.5	CARDINAL
cana-3453	267	3	w	ORG
cana-3453	268	1	𝟎.	CARDINAL
cana-3453	268	2	7.6	CARDINAL
cana-3453	268	3	2n(f1−f3)≠0	DATE
cana-3453	269	1	q(σ	ORG
cana-3453	270	1	invariant submanifolds	ORG
cana-3453	274	1	8	CARDINAL
cana-3453	278	1	invariant submanifolds	ORG
cana-3453	279	1	second	ORDINAL
cana-3453	281	1	1074	CARDINAL
cana-3453	281	2	32	CARDINAL
cana-3453	282	1	7s	CARDINAL
cana-3453	282	2	2025	CARDINAL
cana-3453	282	3	428	CARDINAL
cana-3453	283	1	w₇.	ORG
cana-3453	284	1	8.1	CARDINAL
cana-3453	285	1	𝑊7	CARDINAL
cana-3453	286	1	0	CARDINAL
cana-3453	286	2	2𝑛(1 − 2𝑛)𝑓1	DATE
cana-3453	286	3	2𝑛 + 1)(2𝑛	DATE
cana-3453	288	1	invariant submanifold n	ORG
cana-3453	289	1	𝑾𝟕	PERSON
cana-3453	291	1	8.1	CARDINAL
cana-3453	291	2	𝑼)𝒁 + 𝝈(𝑼	DATE
cana-3453	291	3	8.2	CARDINAL
cana-3453	291	4	3.3	CARDINAL
cana-3453	291	5	𝑿)𝑾𝟕(𝝃	GPE
cana-3453	292	1	8.3	CARDINAL
cana-3453	294	1	2.21	CARDINAL
cana-3453	296	1	8.4	CARDINAL
cana-3453	298	1	− 𝒇𝟑)𝜼(𝑿)𝜼(𝑾	PERSON
cana-3453	298	2	8.5	CARDINAL
cana-3453	300	1	𝟐𝒏	CARDINAL
cana-3453	301	1	𝟎.	CARDINAL
cana-3453	301	2	8.6	CARDINAL
cana-3453	301	3	2𝑛(1	CARDINAL
cana-3453	301	4	2𝑛 + 1)(2𝑛	DATE
cana-3453	303	1	q(σ, w7)=0	ORG
cana-3453	304	1	one	CARDINAL
cana-3453	304	2	η	PERSON
cana-3453	306	1	invariant submanifolds	ORG
cana-3453	307	1	1074	CARDINAL
cana-3453	307	2	32	CARDINAL
cana-3453	308	1	7s	CARDINAL
cana-3453	308	2	2025	CARDINAL
cana-3453	308	3	429	CARDINAL
cana-3453	308	4	five	CARDINAL
cana-3453	309	1	invariant submanifolds	ORG
cana-3453	310	1	f2	ORG
cana-3453	311	1	five	CARDINAL
cana-3453	311	2	invariant submanifolds	ORG
cana-3453	312	1	three	CARDINAL
cana-3453	315	1	five	CARDINAL
cana-3453	315	2	invariant submanifolds	ORG
cana-3453	315	3	1	CARDINAL
cana-3453	315	4	q(σ,w2)=0	ORG
cana-3453	315	5	2n−1){3f2+(2n−1)f3}≠0 2	CARDINAL
cana-3453	315	6	4n(1−2n)f1+3f2+(4n+1)(2n−1)f3}≠0 3	DATE
cana-3453	315	7	q(σ	ORG
cana-3453	315	8	+3f2	DATE
cana-3453	315	9	q(σ	ORG
cana-3453	315	10	under 2n(f1−f3)≠0 5	DATE
cana-3453	315	11	2n(1−2n)f1+3f2−(2n+1)(2n−1)f3}≠0	DATE
cana-3453	315	12	five	CARDINAL
cana-3453	315	13	five	CARDINAL
cana-3453	317	1	only one	CARDINAL
cana-3453	319	1	the geodesic invariant submanifolds	ORG
cana-3453	320	1	one	CARDINAL
cana-3453	321	1	1074	CARDINAL
cana-3453	321	2	32	CARDINAL
cana-3453	322	1	7s	CARDINAL
cana-3453	322	2	2025	CARDINAL
cana-3453	322	3	430	CARDINAL
cana-3453	322	4	second	ORDINAL
cana-3453	322	5	σ	ORG
cana-3453	322	6	wi	ORG
cana-3453	322	7	2	CARDINAL
cana-3453	322	8	3	DATE
cana-3453	322	9	4	DATE
cana-3453	322	10	6	DATE
cana-3453	326	1	f2	ORG
cana-3453	331	1	m. m.	PERSON
cana-3453	331	2	gupta	GPE
cana-3453	331	3	j.adv	GPE
cana-3453	332	1	4	CARDINAL
cana-3453	332	2	no.1	ORG
cana-3453	332	3	2011	DATE
cana-3453	332	4	117	CARDINAL
cana-3453	333	1	2	CARDINAL
cana-3453	333	2	blair	PERSON
cana-3453	333	3	d. e.	PERSON
cana-3453	333	4	carriazo, a.	ORG
cana-3453	333	5	generalized sasakian	PERSON
cana-3453	333	6	israel	GPE
cana-3453	333	7	141	CARDINAL
cana-3453	333	8	2004	DATE
cana-3453	333	9	157–183	CARDINAL
cana-3453	334	1	3	CARDINAL
cana-3453	335	1	geo	PERSON
cana-3453	336	1	26	CARDINAL
cana-3453	336	2	656–666	DATE
cana-3453	337	1	4	CARDINAL
cana-3453	337	2	submanifolds	ORG
cana-3453	337	3	taiwanese	NORP
cana-3453	337	4	j. math	PERSON
cana-3453	337	5	13	DATE
cana-3453	337	6	2009	DATE
cana-3453	337	7	923	CARDINAL
cana-3453	337	8	941	CARDINAL
cana-3453	338	1	5	CARDINAL
cana-3453	338	2	generalized sasakian	PERSON
cana-3453	338	3	59	DATE
cana-3453	338	4	2011	DATE
cana-3453	338	5	485–493	DATE
cana-3453	338	6	10.1007	CARDINAL
cana-3453	339	1	6	CARDINAL
cana-3453	339	2	m.	PERSON
cana-3453	339	3	kenmotsu manifolds	ORG
cana-3453	340	1	j.	PERSON
cana-3453	340	2	37	DATE
cana-3453	340	3	2011	DATE
cana-3453	340	4	67	CARDINAL
cana-3453	341	1	7	CARDINAL
cana-3453	341	2	m.	PERSON
cana-3453	343	1	2011	DATE
cana-3453	343	2	62:17–26	CARDINAL
cana-3453	343	3	10.1007	DATE
cana-3453	343	4	010-0002	CARDINAL
cana-3453	344	1	8	CARDINAL
cana-3453	344	2	m.	PERSON
cana-3453	344	3	dirik, s.	PERSON
cana-3453	344	4	kenmotsu manifolds	ORG
cana-3453	344	5	acta univ	PERSON
cana-3453	346	1	4	CARDINAL
cana-3453	346	2	2012	DATE
cana-3453	346	3	182	CARDINAL
cana-3453	348	1	sapientiae	PERSON
cana-3453	348	2	mathematica	PERSON
cana-3453	348	3	4	DATE
cana-3453	348	4	2	DATE
cana-3453	348	5	2012) 182–198	DATE
cana-3453	349	1	9	CARDINAL
cana-3453	349	2	a.	PERSON
cana-3453	349	3	cr-submanifolds	ORG
cana-3453	349	4	d. reidel	NORP
cana-3453	349	5	holland	GPE
cana-3453	349	6	1986	DATE
cana-3453	350	1	10	CARDINAL
cana-3453	350	2	r.	NORP
cana-3453	350	3	31	DATE
cana-3453	350	4	611–616	CARDINAL
cana-3453	351	1	11	CARDINAL
cana-3453	351	2	d. e.	PERSON
cana-3453	351	3	manifolds	ORG
cana-3453	351	4	riemannian	NORP
cana-3453	352	1	509	CARDINAL
cana-3453	352	2	1976	DATE
cana-3453	353	1	12	CARDINAL
cana-3453	353	2	ninth	ORDINAL
cana-3453	354	1	geom	PERSON
cana-3453	354	2	9 (2005	DATE
cana-3453	354	3	31–39	DATE
cana-3453	355	1	13	CARDINAL
cana-3453	355	2	chen	PERSON
cana-3453	355	3	b. y.	PERSON
cana-3453	355	4	slant submanifolds	ORG
cana-3453	355	5	universiteit leuven	PERSON
cana-3453	355	6	1990	DATE
cana-3453	356	1	14	CARDINAL
cana-3453	357	1	malaysian	NORP
cana-3453	358	1	15	CARDINAL
cana-3453	358	2	ghefari	PERSON
cana-3453	358	3	r. a.	PERSON
cana-3453	358	4	f. r. a.	PERSON
cana-3453	358	5	shahid	PERSON
cana-3453	358	6	m. h.	PERSON
cana-3453	358	7	j. geom	PERSON
cana-3453	359	1	6	CARDINAL
cana-3453	359	2	151–166	CARDINAL
cana-3453	360	1	1074	CARDINAL
cana-3453	360	2	32	CARDINAL
cana-3453	361	1	7s	CARDINAL
cana-3453	361	2	2025	CARDINAL
cana-3453	361	3	431	CARDINAL
cana-3453	362	1	16	CARDINAL
cana-3453	362	2	gorine	ORG
cana-3453	362	3	m.	PERSON
cana-3453	362	4	m.	PERSON
cana-3453	363	1	trans. univ	ORG
cana-3453	363	2	brasov	ORG
cana-3453	363	3	2008	DATE
cana-3453	363	4	139–148	CARDINAL
cana-3453	364	1	17	CARDINAL
cana-3453	364	2	hui	NORP
cana-3453	364	3	s. k.	PERSON
cana-3453	364	4	m.	PERSON
cana-3453	364	5	manifolds	ORG
cana-3453	364	6	acta univ	PERSON
cana-3453	366	1	3 (2011	DATE
cana-3453	366	2	212–224	CARDINAL
cana-3453	367	1	18	CARDINAL
cana-3453	367	2	hui	NORP
cana-3453	367	3	s. k.	PERSON
cana-3453	367	4	sarkar, a.	ORG
cana-3453	368	1	pannonica	PERSON
cana-3453	368	2	23	CARDINAL
cana-3453	368	3	2012	DATE
cana-3453	368	4	113–124	CARDINAL
cana-3453	369	1	19	CARDINAL
cana-3453	369	2	masahiro	PERSON
cana-3453	369	3	k.	PERSON
cana-3453	369	4	kodai	GPE
cana-3453	370	1	j.	PERSON
cana-3453	370	2	5	CARDINAL
cana-3453	370	3	1982	DATE
cana-3453	370	4	238	CARDINAL
cana-3453	371	1	20	CARDINAL
cana-3453	371	2	conformally	ORG
cana-3453	371	3	di matematica	PERSON
cana-3453	371	4	26	CARDINAL
cana-3453	371	5	2006	DATE
cana-3453	371	6	55–67	CARDINAL
cana-3453	372	1	21	CARDINAL
cana-3453	372	2	khan	GPE
cana-3453	372	3	khan	GPE
cana-3453	372	4	k. a.	PERSON
cana-3453	372	5	uddin	NORP
cana-3453	372	6	s.	PERSON
cana-3453	372	7	kenmotsu manifolds	ORG
cana-3453	372	8	thai	NORP
cana-3453	372	9	j. math.	PERSON
cana-3453	372	10	6 (2008	DATE
cana-3453	372	11	139	CARDINAL
cana-3453	373	1	22	CARDINAL
cana-3453	373	2	d.	NORP
cana-3453	373	3	s.	PERSON
cana-3453	373	4	dwivedi	PERSON
cana-3453	373	5	p. k.	PERSON
cana-3453	374	1	j. math	PERSON
cana-3453	375	1	3 (2011	DATE
cana-3453	375	2	1–12	CARDINAL
cana-3453	376	1	23	CARDINAL
cana-3453	376	2	a.	PERSON
cana-3453	376	3	legendrian	ORG
cana-3453	376	4	acta mathematica	PERSON
cana-3453	376	5	25	CARDINAL
cana-3453	376	6	2009	DATE
cana-3453	376	7	137–144	CARDINAL
cana-3453	377	1	24	CARDINAL
cana-3453	377	2	a.	PERSON
cana-3453	378	1	j. okayama univ.	PERSON
cana-3453	378	2	52	DATE
cana-3453	378	3	2010	DATE
cana-3453	378	4	133	CARDINAL
cana-3453	378	5	142	CARDINAL
cana-3453	379	1	25	CARDINAL
cana-3453	379	2	s. s.	PERSON
cana-3453	379	3	chaubey	PERSON
cana-3453	379	4	p. k.	PERSON
cana-3453	379	5	invariant submanifolds	ORG
cana-3453	379	6	8	CARDINAL
cana-3453	379	7	2010	DATE
cana-3453	379	8	173–188	CARDINAL
cana-3453	379	9	10.1080/1726037x.2010.10698583	CARDINAL
cana-3453	380	1	26	CARDINAL
cana-3453	380	2	g. t.	PERSON
cana-3453	380	3	c. s.	PERSON
cana-3453	380	4	lcs)2n+1manifolds	ORG
cana-3453	381	1	1(3	CARDINAL
cana-3453	381	2	2009	DATE
cana-3453	381	3	64–70	CARDINAL
cana-3453	382	1	27	CARDINAL
cana-3453	382	2	s.	PERSON
cana-3453	382	3	d. l.	PERSON
cana-3453	382	4	srivastava	PERSON
cana-3453	382	5	a. k.	PERSON
cana-3453	383	1	j. pure	PERSON
cana-3453	384	1	70 (2011	DATE
cana-3453	384	2	415–423	CARDINAL
cana-3453	385	1	28	CARDINAL
cana-3453	385	2	k.	PERSON
cana-3453	385	3	kon	PERSON
cana-3453	385	4	m.	PERSON
cana-3453	385	5	manifolds	ORG
cana-3453	385	6	world scientific publishing co.	ORG
cana-3453	385	7	singapore	GPE
cana-3453	385	8	1984	DATE
cana-3453	386	1	29	CARDINAL
cana-3453	386	2	a.	PERSON
cana-3453	386	3	chanyal	GPE
cana-3453	386	4	s. k.	PERSON
cana-3453	386	5	11(3	CARDINAL
cana-3453	386	6	2015	CARDINAL
cana-3453	386	7	61	CARDINAL
cana-3453	387	1	30	CARDINAL
cana-3453	387	2	h. g.	PERSON
cana-3453	387	3	manifolds	ORG
cana-3453	387	4	mathematica aeterna	PERSON
cana-3453	387	5	2	CARDINAL
cana-3453	387	6	6	CARDINAL
cana-3453	387	7	2012	DATE
cana-3453	387	8	523	CARDINAL