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Marian Ioan MUNTEANU Citations 2013 - 2018 [old list] |
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Marian Ioan MUNTEANU Citations 2013 - 2018 [old list] |
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[MN17] M.I.Munteanu,
A.I. Nistor: On some closed
magnetic curves on a 3-torus, Math. Phys. Analysis Geometry 20 (2017) 2,
art. 8.
1
Erjavec, Z; Inoguchi, J,
Magnetic curves in Sol(3), JOURNAL OF
NONLINEAR MATHEMATICAL PHYSICS, 25 (2018) 2, 198-210. (ISI
citation)
2
Erjavec, Z; Inoguchi, J, Killing Magnetic Curves in
Sol Space, MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY, 21 (2) 15, 2018. (ISI
citation)
[IM17] J. Inoguchi, M.I.Munteanu,
Periodic magnetic curves in Berger spheres,
Tohoku Mathematical Journal, 69 (2017) 1, 113-128.
(arXiv:1310.2899v1 [math.DG])
1
J. Inoguchi, J-E. Lee, Slant curves in 3-dimensional
almost contact metric geometry, Int. Electronic J. Geometry, 8
(2015) 2, 106-146.
2
A. Kazan; H. B. Karadag,
Magnetic Curves According to Bishop Frame
and Type-2 Bishop Frame in Euclidean 3-Space, British J Math & Computer
Science 22(4): 1-18, 2017; Art. BJMCS.33330.
3
Ahmet Kazan, H. Bayram Karadag,
Magnetic Pseudo Null and Magnetic Null
Curves in Minkowski 3-Space, International Mathematical Forum, Vol. 12,
2017, no. 3, 119 - 132.
4
Ozgur, C, ON MAGNETIC CURVES IN THE 3-DIMENSIONAL HEISENBERG GROUP, PROC.
INSTITUTE OF MATHEMATICS AND MECHANICS, 43 (2):278-286; 2017. (ISI
citation)
[MM16] M. Moruz, M.I.Munteanu,
Minimal
translation hypersurfaces in E4, Journal
of Mathematical Analysis and Applications,
439 (2016), 798 - 812.
1.
Guler, E; Magid, M; Yayli,
Y, LAPLACE-BELTRAMI OPERATOR OF A HELICOIDAL HYPERSURFACE
IN FOUR-SPACE, J. GEOMETRY AND SYMMETRY IN
PHYSICS, 41 (2016) 77-95; (ISI citation)
2.
Aydin, ME; Ergut, M,
Affine Translation Surfaces in the
Isotropic 3-Space, INTERNATIONAL ELECTRONIC JOURNAL OF GEOMETRY, 10
(1):21-30; APR 2017 (ISI citation)
[DRIMN16] S.L. Druta-Romaniuc, J.
Inoguchi, M.I.Munteanu, A.I. Nistor: Magnetic curves in cosymplectic manifolds, Reports on Math. Physics,
78 (2016) 1, 33 - 48.
1.
Ozgur, C, ON MAGNETIC CURVES IN THE 3-DIMENSIONAL HEISENBERG GROUP, PROC.
INSTITUTE OF MATHEMATICS AND MECHANICS, 43 (2):278-286; 2017. (ISI
citation)
2.
Erjavec, Z; Inoguchi, J, Killing Magnetic Curves in
Sol Space, MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY, 21 (2) 15, 2018. (ISI
citation)
[MPGR16] M.I.Munteanu,
O. Palmas, G. Ruiz-Hernandez: Translation hypersurfaces in Euclidean spaces,
Mediterranean
J. Mathematics, 13 (2016) 5, 2659-2676.
1
M.E. Aydin, A.O. Ogrenmis, Homothetical and translation
hypersurfaces with constant curvature in the isotropic space, BSG
Proceedings Int. Conf. DGDS-2015, 23 (2016) 1-10.
2
Aydin, ME; Ergut, M,
Affine Translation Surfaces in the
Isotropic 3-Space, INTERNATIONAL ELECTRONIC JOURNAL OF GEOMETRY, 10
(1):21-30; APR 2017 (ISI citation)
3
Aydin, ME, CONSTANT CURVATURE FACTORABLE SURFACES IN 3-DIMENSIONAL ISOTROPIC SPACE,
J. KOREAN MATHEMATICAL SOCIETY, 55 (2018) 1, 59-71. (ISI
citation)
4
H. Al-Zoubi, S. Stamatakis, W. Al-Mashaleh,
M. Awadallah, TRANSLATION SURFACES
OF COORDINATE FINITE TYPE, INDIAN JOURNAL OF MATHEMATICS, 59 (2017) 2,
227-241.
[DRIMN15] S.L. Druta-Romaniuc, J. Inoguchi, M.I.Munteanu,
A.I. Nistor:
Magnetic curves in Sasakian manifolds, J. Nonlinear Math.
Physics, 22 (2015) 3, 428-447.
1
A.O. Ogrenmis, Killing magnetic curves in three dimensional isotropic
space, Prespacetime J., 7 (2016) 15, 2015-2022.
2
J. Inoguchi, J-E. Lee, Slant curves in 3-dimensional
almost contat metric geometry, Int. El. J. Geometry, 8 (2015) 2,
106-146.
3
M.E. Aydin, Magnetic curves associated to Killing vector
fields in a Galilean space, Math. Sciences Appl. e-notes, 4 (2016) 1,
144-150.
4
Nistor, AI, New developments on constant angle property in S-2 x R, ANNALI DI
MATEMATICA PURA ED APPLICATA, 196 (3) 2017: 863-875. (ISI
citation)
5
Ahmet Kazan, H. Bayram Karadag,
Magnetic Pseudo Null and Magnetic Null
Curves in Minkowski 3-Space, International Mathematical Forum, Vol. 12,
2017, no. 3, 119 - 132.
6
A. Kazan; H. B. Karadag,
Magnetic Curves According to Bishop Frame
and Type-2 Bishop Frame in Euclidean 3-Space, British J Math & Computer
Science 22(4): 1-18, 2017; Art. BJMCS.33330.
7
Kazan, A; Karadag, HB,
MAGNETIC
NON-NULL CURVES ACCORDING TO PARALLEL TRANSPORT FRAME IN MINKOWSKI 3-SPACE,
COMM. FACULTY OF SCIENCES UNIVERSITY OF ANKARA-SERIES A1 MATHEMATICS AND
STATISTICS, 67 (2018) 1, 147-160. (ISI citation)
8
Ozgur, C, ON MAGNETIC CURVES IN THE 3-DIMENSIONAL HEISENBERG GROUP, PROC.
INSTITUTE OF MATHEMATICS AND MECHANICS, 43 (2):278-286; 2017. (ISI
citation)
9
Erjavec, Z; Inoguchi, J,
Magnetic curves in Sol(3), JOURNAL OF
NONLINEAR MATHEMATICAL PHYSICS, 25 (2018) 2, 198-210. (ISI
citation)
10
Erjavec, Z; Inoguchi, J, Killing Magnetic Curves in
Sol Space, MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY, 21 (2) 15, 2018. (ISI
citation)
[CMP15] G. Calvaruso, M.I.Munteanu,
A. Perrone, Killing magnetic curves in three dimensional paracontact
manifolds, Journal Math. Anal. Appl. 426 (2015) 1, 423 - 439.
1
C. Calin, M. Crasmareanu, Magnetic curves in
three-dimensional quasi-para-Sasakian geometry, Mediterr. J. Math., 13
(2016) 4, 2087 - 2097. (ISI citation)
2
Calvaruso, Giovanni; Perrone, Antonella,
Ricci solitons in three-dimensional
paracontact geometry, JOURNAL OF GEOMETRY AND PHYSICS
Volume: 98 Pages: 1-12
Published: DEC 2015 (ISI citation)
3
A. Perrone, Some results on almost paracontact metric manifolds, Mediterr.
J Math., 13 (2016) 5, 3311 - 3326. (ISI citation)
4
A.O. Ogrenmis, Killing magnetic curves in three dimensional isotropic
space, Prespacetime J., 7 (2016) 15, 2015-2022.
5
M.E. Aydin, Magnetic curves associated to Killing vector
fields in a Galilean space, Math. Sciences Appl. e-notes, 4 (2016) 1,
144-150.
6
Venkatesha, Devaraja Mallesha Naik,
Certain results on K-paracontact and
paraSasakian manifolds, Journal of Geometry, 108 (2017) 3, 939-952. (ISI
citation)
7
Ozgur, C, ON MAGNETIC CURVES IN THE 3-DIMENSIONAL HEISENBERG GROUP, PROC.
INSTITUTE OF MATHEMATICS AND MECHANICS, 43 (2):278-286; 2017. (ISI
citation)
[JMN15] M. Jleli, M.I.Munteanu and A.I. Nistor, Magnetic
Trajectories in an Almost Contact Metric Manifold R2N+1, Results. Math., 67
(2015), 125- 134.
1.
Ahmet Kazan, H. Bayram Karadag,
Magnetic Pseudo Null and Magnetic Null
Curves in Minkowski 3-Space, International Mathematical Forum, Vol. 12,
2017, no. 3, 119 - 132.
2.
A. Kazan; H. B. Karadag,
Magnetic Curves According to Bishop Frame
and Type-2 Bishop Frame in Euclidean 3-Space, British J Math & Computer
Science 22(4): 1-18, 2017; Art. BJMCS.33330.
3.
Kazan, A; Karadag, HB,
MAGNETIC
NON-NULL CURVES ACCORDING TO PARALLEL TRANSPORT FRAME IN MINKOWSKI 3-SPACE,
COMM. FACULTY OF SCIENCES UNIVERSITY OF ANKARA-SERIES A1 MATHEMATICS AND
STATISTICS, 67 (2018) 1, 147-160. (ISI citation)
4.
Ozgur, C, ON MAGNETIC CURVES IN THE 3-DIMENSIONAL HEISENBERG GROUP, PROC.
INSTITUTE OF MATHEMATICS AND MECHANICS, 43 (2):278-286; 2017. (ISI
citation)
[JM15] M. Jleli, M.I.Munteanu:
Magnetic curves on flat para-Kaehler manifolds, Turkish
Journal Mathematics, 39 (2015) 6, 963 - 969.
1
A.O. Ogrenmis, Killing magnetic curves in three dimensional isotropic
space, Prespacetime J., 7 (2016) 15, 2015-2022.
2
M.E. Aydin, Magnetic curves associated to Killing vector
fields in a Galilean space, Math. Sciences Appl. e-notes, 4 (2016) 1,
144-150.
3
Ozgur, C, ON MAGNETIC CURVES IN THE 3-DIMENSIONAL HEISENBERG GROUP, PROC.
INSTITUTE OF MATHEMATICS AND MECHANICS, 43 (2):278-286; 2017. (ISI
citation)
[BM15] M. Babaarslan, M.I.Munteanu
: Time-like loxodromes on rotational surfaces in Minkowski 3-spaces,
An.St. ale Univ.`Al.I.Cuza` din Iasi, 61 (2015) 2, 471-484.
1
H. Simsek, M. Ozdemir, On Conformal Curves in 2-Dimensional de Sitter
Space, Advances in Applied Clifford Algebras, 26 (2016) 2, 757-770. (ISI
citation)
2
M. Babaarslan, Y. Yayli, Space-like loxodromes on
rotational surfaces in Minkowski 3-space, J. Math. Anal. Appl., 409 (2014)
1, 288 - 298. (ISI citation)
3
M. Babaarslan, M. Kayacik,
Time-like Loxodromes on Helicoidal
Surfaces in Minkowski 3-Space, Filomat 31:14 (2017), 4405-4414. . (ISI
citation)
4
M. Babaarslan, Y. Yayli,
On Space-Like Constant Slope Surfaces And
Bertrand Curves In Minkowski 3-Space, An. Stiint. Univ. Al. I. Cuza Ia
̧si. Mat. (N.S.) Tomul LXIII, 2017, f. 2, p. 323.
[FM14] Y. Fu, M.I.Munteanu
: Generalized constant ratio surfaces in E3, Bull. Braz. Math.
Soc. 45 (2016) 1, 73 - 90.
1
Y. Fu, D. Yang, On Lorentz GCR surfaces in Minkovski 3-space, Bull.
Korean Math. Soc., 53 (2016) 1, 227 - 245. (ISI citation)
2
Aslan, S; Yayli, Y,
Generalized constant ratio surfaces and
quaternions, KUWAIT JOURNAL OF SCIENCE, 44 (1):42-47; JAN 2017. (ISI
citation)
3
Bang-Yen Chen, Euclidean Submanifolds via Tangential Components of Their Position
Vector Fields, Mathematics 2017, 5(4), 51; doi:10.3390/math5040051.
4
Dan Yang, Yu Fu, Lan Li,
Geometry of spacelike generalized constant
ratio surfaces in Minkowski 3-space, Frontiers of Mathematics in China,
2017, Volume 12, Issue 2, pp 459-480. (ISI citation) SRI=0.758
5
A Kelleci, M Ergut, NC Turgay,
New Classification Results on Surfaces
with a Canonical Principal Direction in the Minkowski 3-space, Filomat 31:19
(2017), 6023-6040. (ISI citation) SRI=0.423
6
B.-Y. Chen, Topics in differential geometry associated with position vector fields
on Euclidean submanifolds, Arab Journal of Mathematical Sciences, Volume 23,
Issue 1, January 2017, Pages 1-17. SRI=0
[MN14] M.I.Munteanu,
A.I. Nistor: A note on magnetic curves on S 2n+1,
Comptes Rendus Mathematiques, 352 (2014) 5, 447 - 449.
1.
Ozgur, C, ON MAGNETIC CURVES IN THE 3-DIMENSIONAL HEISENBERG GROUP, PROC.
INSTITUTE OF MATHEMATICS AND MECHANICS, 43 (2):278-286; 2017. (ISI
citation)
[LM14] R.
Lopez, M.I.Munteanu : Invariant surfaces
in homogeneous space Sol with constant curvature, Math. Nachr., 287 (2014)
8-9, 1013-1024.
1
R. Lopez, A.I. Nistor, Surfaces in Sol3 Space Foliated by
Circles, Results. Math. 64 (2013) 3-4, 319-330, DOI
10.1007/s00025-013-0316-8. (ISI citation)
2
R. Lopez, Invariant surfaces in Sol(3) with constant mean
curvature and their computer graphics, Advances in Geometry, 14 (2014) 1,
31-48. (ISI citation)
3
D.W. Yoon, Invariant surfaces with pointwise 1-type Gauss map in
Sol3, J. Geom., 106 (2015) 3, 503 - 512. (ISI citation)
4
C. Desmonts, Constructions of periodic minimal surfaces and
minimal annuli in Sol3, Pacific J. Math. 276 (2015) 1, 143-166. (ISI
citation)
5
J. ARROYO, O. J. GARAY, A. PAMPANO, Extremal Curves of a Total
Curvature Type Energy, Nonlinear Systems, Nanotechnology, Proceedings of the
14th Int. Conf. NOLASC '15 and the 6th Int. Conf. on NANOTECHNOLOGY '15, (2015)
103-112.
6
Yoon, DW, COORDINATE FINITE TYPE INVARIANT SURFACES IN SOL SPACES, BULLETIN OF
THE IRANIAN MATHEMATICAL SOCIETY, 43 (3):649-658; JUN 2017. (ISI
citation)
[IM14] J. Inoguchi,
M.I.Munteanu : Magnetic Maps, Int. J Geom. Methods Modern
Physics, 11 (2014) 6, art. no. 1450058.
1
G. Calvaruso, A. Perrone, Natural almost contact structures
and their 3D homogeneous models, Math. Nachr. 289 (2016)
11-12, 1370 - 1385. (ISI citation)
[MV14] M.I.Munteanu,
L. Vrancken,
Mnimal contact CR submanifolds in S2n+1 satisfying the δ(2) Chen
equality, J. Geometry Physics, 75 (2014) 92 - 97.
1
B.Y. Chen, Y. Fu, δ(3)-ideal null 2-type hypersurfaces in Euclidean
spaces, Diff. Geom. Appl. 40 (2015) 43-56. (ISI
citation)
2
T. Sasahara, Ideal CR-submanifolds, Chapter
in Geometry of Cauchy-Riemann Submanifolds, Eds. S. Dragomir, M.H. Shahid, F.R.
Al-Solamy, Springer 2016, 289-310.
[CM13] B. Y. Chen, M.I.Munteanu:
Biharmonic ideal hypersurfaces in Euclidean spaces, Differential Geometry
and Its Applications 31 (2013) 1, 1 - 16.
1
B.Y. Chen, Some open problems and conjectures on submanifolds
of finite type: recent developments, Tamkang J. Math. 45 (2014) 1, 87-108.
2
Y. Fu, Biharmonic hypersurfaces with three distinct principal
curvatures in Euclidean 5-space, Journal of Geometry and Physics, 75 (2014)
1, 113-119. (ISI citation)
3
B.-Y. Chen, Total Mean Curvature and Submanifolds of Finite
Type, World Scientific, 2014,
Series in Pure Mathematics 27, ISBN: 978-981-4616-68-3. (book)
4
Y. Fu, Biharmonic Submanifolds with Parallel Mean Curvature
Vector in Pseudo-Euclidean Spaces, Math. Physics Analysis Geometry, 16
(2013) 4, 331-344. (ISI citation)
5
Z.P. Wang, Y.L. Ou, H.C. Yang, Biharmonic maps from a
2-sphere, Journal of Geometry and Physics, 77 (2014) 86-96. (ISI
citation)
6
M. Aminian, S. M. B. Kashani, Lk-biharmonic hypersurfaces
in the Euclidean space, Taiwanese J. Math., 19 (2015) 3, 861-874. (ISI
citation)
7
Y. Fu, Explicit classification of biconservative surfaces in
Lorentz 3-space forms, Annali di Matematica Pura ed Applicata, 194 (2015) 3
805-822. (ISI citation)
8
B.Y. Chen, Y. Fu, δ(3)-ideal null 2-type hypersurfaces in Euclidean
spaces, Diff. Geom. Appl. 40 (2015) 43-56. (ISI
citation)
9
Y.L. Ou, On f-biharmonic maps and f-biharmonic submanifolds,
Pacific J. Mathematics, 271 (2014) 2, 461-477. (ISI
citation)
10
N. C.Turgay, H-hypersurfaces with three distinct principal
curvatures in the Euclidean spaces, Annali di Matematica Pura Appl., 194
(2015) 6, 1795 - 1807. (ISI citation)
11
Liu Jian-cheng, Tian Xiao-qiang, Biharmonic Lorentz
hypersurfaces with three distinct principal curvatures in E51,
Journal of Lanzhou University (Natural Sciences), 51 (2015) 1, 124-128 (in
Chinese).
12
B.Y. Chen, H. Yildirim, Classification of ideal
submanifolds of real space forms with type number ≤ 2 , J. Geom. Phys.
92 (2015) 167-180. (ISI citation)
13
G. Kaimakamis, Recent progress in Chen's conjecture, Theoretical
Math Appl. 5 (2015) 2, 115-122.
14
R.S. Gupta, On bi-harmonic hypersurfaces in Euclidean space
of arbitrary dimension, Glasgow Mathematical Journal, 57 (2015) 3, 633-642. (ISI
citation)
15
Yu Fu, Biharmonic hypersurfaces with three distinct principal
curvatures in Euclidean space, Tohoku Math. J., 67 (2015) 3, 465-479. (ISI
citation)
16
Deepika, R.S. Gupta, Biharmonic hypersurfaces in E5
with zero scalar curvature, African Diaspora J. Math., 18
(2015) 1, 12-26.
17
Y.L. Ou, Some recent progress of biharmonic submanifolds, Contemp.
Math. 674 (2016), Recent Advances in the Geometry of Submanifolds, Eds. B.
Suceava, A. Carriazo, Yun Myung Oh, J. van der Veken (dedicated to the memory of
Franki Dillen), 127 - 140. (ISI citation)
18
Youn Luo, The maximal principle for properly immersed
submanifolds and its applications, Geom. Dedicata, 181 (2016) 1, 103
- 112. (ISI citation)
19
S. Montaldo, C. Oniciuc, A. Ratto, Proper biconservative
immersions into the Euclidean space, Annali Mat. Pura Appl., 195
(2016) 2, 403 - 422. (ISI citation)
20
A. Upadhiay, N.C. Turgay, A classification of
biconservative hypersurfaces in a pseudo-Euclidean space, J.
Math. Anal. Appl., 444 (2016) 2, 1703 - 1722. (ISI citation)
21
N.C. Turgay, A classification of biharmonic hypersurfaces in the
Minkowski spaces of arbitrary dimension, Hacettepe J. Math
Statistics, 45 (2016) 4, 1125 - 1134. (ISI citation)
22
Y. Fu, N.C. Turgay, Complete classification of
biconservative hypersurfaces with diagonalizable shape operator in the Minkowski
4-space, Int. J. Math., 27 (2016) 5, 1650041. (ISI
citation)
23
R.S. Gupta, A. Sharfuddin, Biharmonic hypersurfaces in
Euclidean space E-5, JOURNAL OF GEOMETRY, 107 (2016) 3, 685-705. (ISI
citation)
24
F. Pashaie, A. Mohammadpouri, Lk-biharmonic hypersurfaces
of Lorentz-Minkowski spaces, An. Univ. Oradea, XXIII (2016) 1, 171-176.
25
T. Sasahara, Ideal CR-submanifolds, Chapter
in Geometry of Cauchy-Riemann Submanifolds, Eds. S. Dragomir, M.H. Shahid, F.R.
Al-Solamy, Springer 2016, 289-310.
26
X. Cao, Y. Luo, On p-biharmonic submanifolds in nonpositively curved
manifolds, Kodai Math. J., 39 (2016) 3, 567-578. (ISI
citation)
27
R.S. Gupta, Biharmonic hypersurfaces in E6 with constant
scalar curvature, Int. J. Geometry, 5 (2016) 2, 39-50.
28
Deepika, R.H. Gupta, A. Sharfuddin, Biharmonic hypersurfaces
with constant scalar curvature in E5s, Kyungpook J Math. 56
(2016) 1,273-293.
29
Deepika, On Biconservative Lorentz Hypersurface with Non-diagonalizable Shape
Operator, MEDITERRANEAN JOURNAL OF MATHEMATICS, 14 (3):2017. (ISI
citation)
30
Aminian, M; Kashani, SMB,
Lk-Biharmonic Hypersurfaces in Space Forms,
ACTA MATHEMATICA VIETNAMICA, 42 (3) 2017: 471-490. (ISI
citation)
31
Hamdy N. Abd-Ellah, Abdelrahim Khalifa Omran,
Study on BCN and BAN Ruled Surfaces in E3,
Korean J. Math. 25 (2017), No. 4, pp. 513-535.
32
FIROOZ PASHAIE,
ON L1-BIHARMONIC SPACELIKE HYPERSURFACES
IN PSEUDO-EUCLIDEAN SPACE E(5,1), Analele Universitatii Oradea Fasc.
Matematica, Tom XXIV (2017), Issue No. 2, 53-61.
33
B.-Y. Chen, Topics in differential geometry associated with position vector fields
on Euclidean submanifolds, Arab Journal of Mathematical Sciences, Volume 23,
Issue 1, January 2017, Pages 1-17.
34
Ram Shankar Gupta,
Biharmonic hypersurfaces in Es5, An.
Stiint. Univ. Al. I. Cuza Iasi Mat. (N.S.), Tomul LXII, 2016, f. 2, vol. 2, p.
585.
35
Deepika; Arvanitoyeorgos, A,
Biconservative ideal hypersurfaces in
Euclidean spaces, J. OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 458 (2018)
2, 1147-1165. (ISI citation)
36
Fu, Y; Hong, MC,
BIHARMONIC HYPERSURFACES WITH CONSTANT
SCALAR CURVATURE IN SPACE FORMS, PACIFIC JOURNAL OF MATHEMATICS, 294 (2)
2018, 329-350. (ISI citation)
37
Sen, RY; Turgay, NC,
On biconservative surfaces in
4-dimensional Euclidean space, JOURNAL OF MATHEMATICAL ANALYSIS AND
APPLICATIONS, 460 (2) 2018, 565-581. (ISI citation)
38
Sevinc, S; Sekerci, GA; Coken, AC, On Biharmonic Hypersurfaces
in Semi-Euclidean Spaces, 6TH INTERNATIONAL EURASIAN CONFERENCE ON
MATHEMATICAL SCIENCES AND APPLICATIONS (IECMSA-2017), 1926 10.1063/1.5020490
2018 (AIP Conference Proceedings). (ISI citation)
[CCMS12] C. Calin, M. Crasmareanu,
M.I.Munteanu,
V.
Saltarelli,
Semi-invariant ξ⊥submanifolds
of generalized quasi-Sasakian manifolds, Taiw. J. Math. 16
(2012) 6, 2053-2062.
1
M. Faghfouri, N. Ghaffarzadeh,
Chen's inequality for invariant submanifolds in a generalized (κ,μ)-space
forms, Global J Adv. Research Classical Modern Geom. 4 (2015) 2, 86-101.
2
Mohd. Danish Siddiqi,
Semi-invariant ξ⊥
Submanifolds in Metric Geometry of Affinors, ASIAN JOURNAL OF
MATHEMATICS AND PHYSICS VOLUME 1, ISSUE 1, 2017, 9-14.
[MN13] M.I.Munteanu,
A.I. Nistor:
Magnetic trajectories in a non-flat R5 have order 5, Proc. International
conference PADGE 2012, Leuven, Berichte aus der Mathematik (2013) 224 - 231.
1
C. Calin, M. Crasmareanu, Magnetic curves in
three-dimensional quasi-para-Sasakian geometry, Mediterr. J. Math., 13
(2016) 4, 2087 - 2097. (ISI citation)
2
A.O. Ogrenmis, Killing magnetic curves in three dimensional isotropic
space, Prespacetime J., 7 (2016) 15, 2015-2022.
3
M.E. Aydin, Magnetic curves associated to Killing vector
fields in a Galilean space, Math. Sciences Appl. e-notes, 4 (2016) 1,
144-150.
[Mun13] M.I.Munteanu:
Magnetic curves in the Euclidean space: one example, several approaches,
Publications de l'Institut Mathematique (Beograd) , 94 (108) (2013) 2, 141-150.
1
M. Babaarslan, Y.Yayli, Differential Equation of the
Loxodrome on a Helicoidal Surface, JOURNAL OF NAVIGATION, 68 (2015) 5,
962-970. (ISI citation)
2
C. Calin, M. Crasmareanu, Magnetic curves in
three-dimensional quasi-para-Sasakian geometry, Mediterr. J. Math., 13 (2016) 4,
2087 - 2097. (ISI citation)
3
Ahmet Kazan, H. Bayram Karadag,
Magnetic Pseudo Null and Magnetic Null
Curves in Minkowski 3-Space, International Mathematical Forum, Vol. 12,
2017, no. 3, 119 - 132.
4
Kazan, A; Karadag, HB,
MAGNETIC
NON-NULL CURVES ACCORDING TO PARALLEL TRANSPORT FRAME IN MINKOWSKI 3-SPACE,
COMM. FACULTY OF SCIENCES UNIVERSITY OF ANKARA-SERIES A1 MATHEMATICS AND
STATISTICS, 67 (2018) 1, 147-160. (ISI citation)
5
A. Kazan; H. B. Karadag,
Magnetic Curves According to Bishop Frame
and Type-2 Bishop Frame in Euclidean 3-Space, British J Math & Computer
Science 22(4): 1-18, 2017; Art. BJMCS.33330.
6
Erjavec, Z; Inoguchi, J, Killing Magnetic Curves in
Sol Space, MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY, 21 (2) 15, 2018. (ISI
citation)
[D-RM13] S. L. Druta-Romaniuc, M.I.Munteanu:
Killing magnetic curves in a Minkowski 3-space, Nonlinear Analysis-Real
World Appl. 14 (2013) 1, 383-396.
1
C. Song, X. Sun, Y. Wang, Geometric solitons of Hamiltonian
flows on manifolds, J. Math. Phys., 54 (2013) 12,
121505. (ISI citation)
2
C.L. Bejan, S.L. Druta Romaniuc, Walker manifolds and
Killing magnetic curves, Differential Geometry and its
Applications, 35 (2014) 106-116. (ISI citation)
3
N.N. Negoescu, C.L. Bejan, S.L. Druta Romaniuc,
Special types of metrics, Editura Stef 2014, 201pp. (book)
4
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