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BIBLIOGRAPHIC
CITATIONS OF C. L. BEJAN’S PAPERS LISTED ABOVE
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partial
list -
CITATIONS
IN BOOKS
1.
P. Gilkey, J. Leahy, J. Park
”Spectral Geometry, Riemannian Submersions and the
Gromov – Lawson
Conjecture”
Studies in Advanced Mathematics CRC Press LLC, USA (1999)
Cites the papers:
·
Quasi- harmonic maps between almost
symplectic manifolds [28]
·
Harmonic maps and morphisms from the
tangent bundle [29]
·
Quasi – harmonicity for semi
– Riemannian manifolds [25]
2.
P. Baird, J. Wood
”Harmonic
Morphisms”
Oxford University Press (2002)
Cites the papers:
·
Harmonic maps and morphisms from the
tangent bundle [29]
·
On harmonic maps between Semi –
Riemannian manifolds [12]
·
Harmonic maps between almost hyperbolic
Hemitian manifolds [23]
3.
S. Dragomir, L. Ornea
“Locally
conformal Kähler Geometry”
Birkhauser (1998), vol. 155
Cites the paper:
·
Subvarietăţi generice în
varietăţi aproape anti – quanternionice [11]
4.
Brozos-Vázquez, Miguel; Gilkey, Peter B.; Nikcevic, Stana
„Geometric realizations of curvature”
ICP
Advanced Texts in Mathematics vol. 6, (2012)
Hackensack,
NJ: World Scientific, 252 p.
Cites the paper:
·
A classification of the almost para
– Hermitian manifolds [15]
5. Druggal, K.L.; Sahin, B.
“Differential geometry of lightlike submanifolds”.
Birkhauser (2010)
Cites the papers:
· 2 – codimensional lightlike submanifolds of almost para - Hermitian
manifolds [22]
6. Tekkoyun, Mehmet
“Mechanical systems on manifolds”.
Geometry Balkan Press, vol. 11, (2014)
Cites the papers:
· Para-Kähler manifolds of quasi – constant P-sectional curvature [39]
CITATIONS
IN PAPERS
[Ada95]
Adams, D.R. and Nussenzveig Lopes, H.J
“Weakly elliptic systems of variational inequalities: a 2×2 model problem with
obstacles in both components,”
Annali di Mat. Pura ed Appl., 169 (1995), 183–201.
Cites the paper:
· On harmonic maps between semi – Riemannian manifolds [12]
[Agu99]
Agut, C.
“On a class of QR – submanifolds of quaternion space
forms”
Publ. Math. Debrecen,
54 (1999), fasc. 3 – 4, 451 - 456
Cites the paper:
·
On QR –
submanifolds of a quanternionic Kählerian manifold [10]
[Agu02]
Agut, C.
“Subvarietăţi ale unor varietăţi dotate cu
structuri geometrice”
Teză de doctorat, Univ. “Al. I. Cuza” Iaşi, 2002
Cites the paper:
·
On QR –
submanifolds of a quanternionic Kählerian manifold [10]
[AlA01]
Al-Aqeel, A. and Bejancu, A.,
“On the geometry of paracomplex submanifolds,”
Demonstratio Math., 34 (2001), No. 4, 919–932.
Cites the paper:
· 2 – codimensional lightlike submanifolds of almost para – Hermitian
manifolds [22]
[Ale09]
Alekseevskii D. V.; Medori K.; Tomassini A.
“Homogeneous para-Kählerian Einstein manifolds” (Russian)
Uspekhi Mat. Nauk 64 (2009), no. 1(385), 3--50; translation in
Russian Math.
Surveys 64 (2009),
no. 1, 1–43
(MR2503094 (2010k:53068)
Cites the paper:
·
Harmonic maps between almost para
– Hermitian manifolds [26]
[Ale11]
Alegre, P.
“Semi-invariant submanifolds of Lorentzian sasakian manifolds”
Demonstratio Matematicae XLIV, no. 2, (2011), 391-406.
Cites the paper:
· Almost semi-invariant submanifolds of a cosymplectic manifold [7]
[Ata08]
Ata, E, Yaylı, Y
“A global condition for the triviality of an almost split quaternionic structure on
split complex manifolds.”
Int. J. Math. Sci. (WASET) 2, no. 3, (2008), 47-51.
Cites the paper:
· Some examples of manifolds with hyperbolic structures [21]
[Atc07]
Atçeken, Mehmet; Kiliç, Erol
“Semi-invariant lightlike submanifolds of a
semi-Riemannian product
manifold”
Kodai Math. J.30,
no. 3, (2007), 361–378.
MR2372124 (2008m:53126)
Cites the paper:
· 2 – codimensional lightlike submanifolds of
almost para – Hermitian manifolds [22]
[Bal10] Balmus, Adina; Fetcu, Dorel; Oniciuc,
Cezar
„Harmonic and biharmonic
maps”
Analele Stiint.
Univ. „Al. I. Cuza” Iasi,
Tom LVI, fasc. 1 , (2010),
81-96.
Cites the paper:
· On harmonic maps between semi –
Riemannian manifolds [12 ]
· Harmonic maps between almost para
– Hermitian manifolds [26 ]
· f
– pluriharmonic maps on manifolds with f - structures [33 ]
· Harmonic
maps and morphisms from the tangent bundle [29 ]
[Bar12]
Barletta, E.; Dragomir, S.; Jacobowitz, H; Soret, M.
„b-Completion of pseudo-Hermitian manifolds”
Class. Quantum Grav., vol. 29, (2012), 095007, 13 pp.
Cites the paper:
· Global lightlike manifolds and harmonicity [37]
[Bar13]
Barua, B.; De, U. C.
„Characterizations of a Riemannian manifold admitting Ricci solitons,”
Facta Universitatis, (Nis), Ser. Math. Inform.
Vol. 28, no. 2, (2013), 127- 132.
Cites the paper:
· Ricci solitons in manifolds with quasi-constant curvature [44]
[Bla11]
Blaga, A.
”Affine connections on almost para-cosymplectic
manifolds”
Czechhoslovak Math. J., 61, f.3, (2011), 863 - 871
Cites the paper:
·
Para-Kahler manifolds of quasi –
constant P–sectorial curvature [39]
[Bla14]
Blaga, A.
”Harmonic subtangent structures”
J. Math., 61, f.3, (2014), ID 603078, 5 pp.
Cites the paper:
· Harmonic maps between almost para – Hermitian manifolds [26]
[Blai02a]
Blair, D.
”Some generalizations on twistor spaces”
World Scientific, Proc. Internat. Conf. Valencia, (2002), 84-95.
Cites the paper:
· “A classification of the almost para – Hermitian manifolds” [15]
[Blai02b]
Blair, D.
”A product twistor space”
Serdica Math. J., 28, (2002), 163-174.
Cites the paper:
· “A classification of the almost para – Hermitian manifolds” [15]
[Blaz96]
Blazic, N.
“Paraquaternionic projective space and pseudo
– Riemannian geometry”
Publ. L’Inst. Math.,
(Beograd) tom 60 (74) (1996), 101 - 107
Cites the Ph. D thesis
[Bok91]
Bokan, N.
„The mahematics heritage of Gauss”
World Scientific., (1991), 66-99.
Cites the paper:
· A classification of the almost para
– Hermitian manifolds [15]
[Cal12]
Calvino-Louzao, E, Seoane-Bascoy, J, Vzquez-Abal, ME, Vzquez-Lorenzo, R
”One-harmonic invariant vector fields on three-dimensional Lie groups”
J. Geom. Phys., vol. 62, no. 6, (2012), 1532-1547
Cites the paper:
· Harmonic φ - morphisms [32]
[Che14]
Chen, Qun; Jost, Jürgen; Qiu, Hongbing
”Omori–Yau maximum principles, V -harmonic maps and their geometric
applications”
Annals of Global Analysis and Geometry, vol. 46, Issue 3, (2014), 259-279
Cites the paper:
· Isometric or harmonic mappings of complete Riemannian manifolds [31]
[Chi10]
Chiriac, N.
”Semi-invariant submanifolds of (g,F)-manifolds”
Surveys in Math. And its Appl., vol. 5, no.1 (2010),201-213.
Cites the paper:
· CR – submanifolds of hyperbolic almost Hermitian manifolds [16]
[Cor11]
Cort´es, V; Leistner, T; Sch¨afer L.; Schulte-Hengesbach F.
”Half-flat structures and special holonomy”
Proc. London Math. Soc., vol. 102, no.1 (2011), 113-158.
Cites the paper:
· Some examples of manifolds with hyperbolic structures [21]
[Cru93]
Cruceanu, Vasile
”Une classe de structures géométriques sur le fibré
cotangent”
Tensor N. S., vol. 53 (1993), 196 - 201
Cites the paper:
·
A classification of the almost para
– Hermitian manifolds [15]
[Cru96]
Cruceanu V.;Fortuny P.; Gadea P.
“A
survey on neutral and paracomplex geometries”
Rocky Mountain J.,
vol. 26, 1 (1996), 83 – 115
Cites the Ph. D thesis and the papers:
·
Almost para – Hermitian structurs
on the tangent bundle of on almost
para – co – Hermitian manifold [14]
·
A classification of the almost para
– Hermitian manifolds [15]
·
CR – submanifolds of hyperbolic
almost Hermitian manifolds [16]
·
The Bochner curvature tensor on a
hyperbolic Käler manifold [19]
[Dac04]
Dacko, Piotr
“On almost para-cosymplectic manifolds”
Tsukuba J. Math. 28 (2004), no. 1, 193–213.
MR2082229 (2005k:53146)
Cites the paper:
·
Almost parahermitian structures
on the tangent bundle of on almost
paraco- hermitian manifold [14]
[De11] De, Uday Chand; Mallick, Sahanous
„On the existence of generalized
quasi-Einstein manifolds”
Arch. Math. Brno, vol. 47, no. 4, ( 2011), 279-291.
Cites the paper:
· Generalized Einstein manifolds [42]
[De14] De, Uday Chand; Mantika, C. A, Suh, Y.J.
"On weakly cyclic Z symmetric manifolds”
Acta Math. Hungarica, (2014).
Cites the paper:
· Weakly-symmetry of the Sasakian lifts on the tangent bundles [48]
[Dja12]
Djaa M., EL Hendi H. and Ouakkas S.,
“Biharmonic vector field,”
Turkish J. Math.. 36 (2012), 463–474
Cites the paper:
·
Harmonic φ - morphisms [32]
[Dru09a]
Druta, Simona-Luiza
„Kähler-Einstein structures of general natural
lifted type on the cotangent
bundles.”
Balkan J. Geom. Appl. Vol. 14,
No. 1, (2009), 30-39.
Cites the paper:
· Tangent bundles of quasi-constant holomorphic sectional
curvatures
[40]
[Dru09b] Druta, Simona-Luiza
„Cotangent bundles with general natural Kähler structures of quasi-constant
holomorphic sectional curvatures"
Differential geometry. Proceedings of the VIII international colloquium,
Santiago de Compostela, Spain Hackensack, NJ: World Scientific.
(2009), 311-315
Cites the papers:
· Tangent bundles of quasi-constant holomorphic sectional
curvatures [40]
· Kähler manifolds of quasi – constant holomorphic sectional curvature[43]
[Dru10]
Druţă, S.L.; Oproiu, V.
„Tangent sphere bundles of natural diagonal lift
type.”
Balkan J. Geom. Appl. Vol. 15,
No. 1, (2010), 53-67.
Cites the paper:
· Tangent bundles of quasi-constant holomorphic sectional
curvatures
[40]
[Dru12a]
Druta-Romaniuc, S.L
”General Natural Riemannian almost product and
para-Hermitian structures on tangent
bundles”
Taiwanese J. Math.,
vol. 16, no. 2, (2012), 497-510.
Cites the paper:
· Almost parahermitian
structures on the tangent bundle of on almost paraco-
hermitian manifold [14]
·
A classification of the almost para
– Hermitian manifolds [15]
[Dru12b] Druta-Romaniuc, S.L
”Quasi-constant holomorphic sectional curvatures of
tangent bundles with general
natural Kahler structures”
Analele Stiint. Univ. „Al. I.
Cuza” Iasi, Tom LVIII, fasc. 1 , (2012), 181-
193.
Cites the papers:
· Tangent bundles of quasi-constant holomorphic
sectional curvatures [40]
· Kähler manifolds of quasi – constant
holomorphic sectional curvature [43]
[Dru12c]
Druta-Romaniuc, S.L.
”Natural diagonal Riemannian almost product and
para-Hermitian cotangent bundles”
Czech. J. Math.,
vol. 62, no. 4, (2012), 937-949
Cites
the paper:
· Almost parahermitian
structures on the tangent bundle of on almost paraco-
hermitian manifold [14]
·
A classification of the almost para – Hermitian manifolds [15]
[Dru12d]
Druta-Romaniuc, S.L.
”Para-kahler tangent bundles of constant para-holomorphic sectional curvature”
Bull. Iranian Math. Soc.,
vol. 38, no. 4 (2012), 955-972.
Cites
the papers:
· An example of an almost hyperbolic Hermitian manifold [24]
· A classification of the almost para
– Hermitian manifolds [15]
· Almost para – Hermitian structures on the tangent bundle of an almost
paracohermitian manifold [14]
[Dru13]
Druta-Romaniuc, S.L.
"Riemannian almost product and para-Hermitian cotangent
bundles of general natural lift type”
Acta Mathematica Hungarica,
Vol. 139, no. 3 (2013), 228-244.
Cites the papers:
· Some examples of manifolds with hyperbolic structures [21]
· An example of an almost hyperbolic Hermitian manifold [24]
· A classification of the almost para – Hermitian manifolds [15]
· Almost para – Hermitian structures on the tangent bundle of an almost
paracohermitian manifold [14]
[Dru15]
Druta-Romaniuc, S.L.
"A study on the para-holomorphic sectional curvature on para-kahler cotangent
bundle”
Analele Stiint. Univ. „Al. I. Cuza” Iasi,
Tom LVI, fasc. 1 , (2015), 253-262
Cites the papers:
· Some examples of manifolds with hyperbolic structures [21]
· An example of an almost hyperbolic Hermitian manifold [24]
· A classification of the almost para – Hermitian manifolds [15]
· Almost para – Hermitian structures on the tangent bundle of an almost
paracohermitian manifold [14]
[Dug94]
Duggal K.L.; Ianuş S.; Pastore A. M.
“Harmonic maps on f – manifolds with semi – Riemannian
metrics”
Proc. Conf. Geom. Top Cluj,
(1994), 47 – 55
Cites the paper:
·
On harmonic maps between semi –
Riemannian manifolds [12]
[Dug01]
Duggal K.L.; Ianuş S.; Pastore A. M.
“Maps interchanging $f$f -structures and their
harmonicity”
Acta Appl. Math. 67
(2001), no. 1, 91–115.
MR1847885 (2002i:53085)
Cites the papers:
·
Quasi-harmonicity for semi-Riemannian
manifolds [36]
· Harmonic maps between almost hyperbolic
Hermitian manifolds [23]
[Dug03]
Duggal, K.L.
”Harmonic maps, morphisms and globally null
manifolds”
Internat. J. Pure Appl. Math.,
vol. 6, no. 4, (2003), 421-438.
Cites the paper:
·
On harmonic maps between semi –
Riemannian manifolds [12]
[Dug06]
Duggal, K. L.; Sahin, B.
“Cauchy-Riemann lightlike submanifolds of Kaehler manifolds”
Acta Math. Hungar.
112 (2006), no. 1-2, 107–130.
MR2251134 (2007d:53095)
Cites the paper:
·
Global lightlike manifolds and
harmonicity [37]
[Dug07]
Duggal, K. L.; Sahin, B.
“Lightlike submanifolds of Indefinite Sasakian manifolds”
International Journal of Math. And
Math. Sciences, Vol. 2007,
Article ID 57585, 1-21.
Cites the paper:
·
Global lightlike manifolds and
harmonicity [37]
[Dug09]
Duggal, K. L.; Sahin, B.
“Generalized Cauchy-Riemann lightlike submanifolds
of indefinite
Sasakian manifolds”.
Acta Math. Hungar.
122, no. 1-2, (2009), 45–58.
MR2487459 (2010e:53095)
Cites the paper:
·
Global lightlike manifolds and
harmonicity [37]
[Dum12]
Dumitru, D.
“A characterization of generalized quasi-Einstein manifolds”.
Novi Sad J. Math., 42 (2012), 89–94.
Cites the paper:
· Characterizations of quasi-Einstein manifolds [41]
[Eni08] Eni, C..
„A pseudo-Riemannian metric on the tangent bundle
of a Riemannian manifold”,
Balkan J. Geom. Appl. Vol. 13,
No. 2, (2008), 35-42.
Cites the paper:
·
Tangent
bundles of quasi-constant holomorphic sectional curvatures [40]
[Erd01]
Erdem, Sadettin
“Paraholomorphic structures and the connections of vector
bundles
over paracomplex manifolds”
New Zealand J. Math.30
(2001), no. 1, 41–50.
MR1839522 (2002c:53042)
Cites the paper:
·
The existence problem of hyperbolic
structures on vector bundles [20]
[Erd02]
Erdem, Sadettin
“On almost (para)contact (hyperbolic) metric manifolds and
harmonicity of
$(\phi,\phi')$(φ,φ ′ ) -holomorphic maps between
them”
Houston J. Math. 28
(2002), no.1, 21–45
MR1876938 (2002k:53124)
Cites the papers:
·
Some examples of manifolds with
hyperbolic structures [21]
·
Harmonic maps between almost para
– Hermitian manifolds [26]
[Erd03]
Erdem, Sadettin
“Harmonicity of mps between (indefinite) metric f –
manifolds and φ –
pseudo harmonic morphisms”
Publ. Math. Debrecen,
63, fasc. 3 (2003), 317 - 341
Cites the paper:
·
Harmonic maps between almost para
– Hermitian manifolds [26]
[Erd04]
Erdem, Sadettin
“$\phi$φ -pseudo harmonic morphisms, some
subclasses and their
liftings to tangent bundles”
Houston J. Math.
30 (2004), no. 4, 1009–1038 (electronic)
MR2110247
(2005h:53113)
Cites the paper:
·
Harmonic maps and morphisms from the
tangent bundle [29]
[Eta92a]
Etayo, F.
“The structure tensors and the sectional curvature function of para
– Kählerian
space forms”
Seria
di departamento di matematica estadistica y compuracion,
Universidad de Cantabria, no 6 (1992), 1 - 9
Cites the Ph. D thesis
[Eta92b]
Etayo, F. ; Reyes, E.
“Normality
and structure transfer in (J4 = 1) manifolds”
Rendiconti Sem. Univ. Cagliari,
vol. 62, 1 (1992), 1 - 7
Cites the Ph. D thesis
[Eta93a]
Etayo, F.
“The quaternionic projective spaces”
Rendiconti di Matematica, Roma,
VII, vol. 13 (1993), 125 - 131
Cites the Ph. D thesis
[Eta93b]
Etayo, F.
“A coordinate – free survey on pseudo -
connections”
Rev.
Acad. Canar. Cienc., V, 1 (1993), 125 - 137
Cites the Ph. D thesis
[Eta95]
Etayo, F. ; Fioravanti, M.
“CR – submanifolds of the paracomplex projective space”
Publ. Debrecen, tom
47, f. 1 – 2 (1995), 151 - 160
Cites the Ph. D thesis
[Eta99]
Etayo, F. ; Fioravanti, M. ;Trias, U.
“On the submanifolds of an almost para – Hermitian
manifold”
Acta Math. Hungar, 85 (1999) no 4, 277 - 286
Cites the Ph. D thesis
[Gad92a]
Gadea, P.; Munoz – Masque, J.
“Classification of homogeneons para – Kahlerian
space forms”
Nova J. Alg. Geom.,
vol. 1, 2 (1992), 111 - 124
Cites
the paper:
·
A classification of the almost para
– Hermitian manifolds [15]
[Gad92b]
Gadea, P.; Oubina, J. A.
“Homogeneous pseudo – Riemannian structures and
homogeneons almost
para – Hermitian structures”
Houston J. Math, vol. 18, 3 (1992), 449 - 465
Cites the Ph. D thesis and the paper:
·
A classification of the almost para
– Hermitian manifolds [15]
[Gad94]
Gadea, P. ; Montesinos Amilibia, A.
“Totally umbilical pseudo – Riemannian submanifolds of the
paracomplex
projective space”
Czech. Math. J., 44 (119), 1994, Praha, 741 - 756
Cites the Ph. D thesis
[Gad95a]
Gadea, P. ; Oubina, J. A.
“Homogeneous
almost para – Hermitian structures”
Indian J. Math., 26 (4), (1995), 351 - 362
Cites the Ph. D thesis
[Gad95b]
Gadea, P. ; Munoz – Masque, J.
“Classification of non – flat para – Kählerian space
forms”
Houston J. Math.,
vol. 21, 1 (1995), 89 - 94
Cites the Ph. D thesis
[Gad96]
Gadea, P. ; Munoz – Masque, J.
“Symmetric structures on the cotangent bundles of the real and
complex
Grassmannians”
Indian J. Pure Appl. Math.,
27 (1), (1996), 1 - 18
Cites
the Ph. D thesis
[Gad97]
Gadea, P. ; Hernandez – Encinas, L.
“Reflector
spaces over the 4 – dimensional Kaneyuki – Kozai’s para
–
Hermitian symmetric Spaces”
Balkan J. Geom. Apll., 2 (1997) no 1, 41 - 49
Cites the Ph. D
thesis
[Gul13a] Gulbahar, Mehmet; Kılıc¸ Erol; Keles,
Sadik
„Chen-like inequalities on lightlike
hypersurfaces of a Lorentzian manifold”
J. Inequal.
Appl., 2013, Article ID 266, 18 p..
Cites the paper:
· Global lightlike manifolds and
harmonicity [37]
[Gul13b]
Gulbahar, Mehmet;
Kılıc¸ Erol; Keles, Sadik
„Some inequalities on screen homothetic
lightlike hypersurface
of a Lorentzian
manifold”
Taiwanese Journal
of Mathematics,
vol.
17, no. 6, (2013), 2083-2100.
Cites the paper:
· Global lightlike manifolds and
harmonicity [37]
[Gup10]
Gupta, Ram-Shankar; Upadhyay, Abhitosh; Sharfuddin,A..
”Slant lightlike submanifolds of indefinite Kenmotsu manifolds”
Turkish. J. Math.,
vol. 34, (2010),1-13.
Cites the paper:
· Global lightlike manifolds and harmonicity [37]
[Gup11a]
Gupta, Ram-Shankar; Upadhyay, Abhitosh; Sharfuddin,A..
”Slant lightlike submanifolds of indefinite
cosymplectic manifolds”
Mediterr. J. Math.,
vol. 8, no. 2, (2011), 215-227.
Cites the paper:
· Global
lightlike manifolds and harmonicity [37]
[Gup11b]
Gupta, Ram-Shankar
”Screen slant lightlike submanifolds of indefinite cosymplectic manifolds”
Georgian Math. J.,
vol. 18, (2011), 83-97.
Cites the paper:
· Global
lightlike manifolds and harmonicity [37]
[Gup12]
Gupta, Ram-Shankar; Upadhyay, Abhitosh; Sharfuddin,A..
”Generalized Cauchy-Riemann lightlike submanifolds of indefinite
cosymplectic manifolds”
Analele St. Uniuv. Iasi.,
vol. 58, f. 2 (2012), 381-394.
Cites the paper:
· Global
lightlike manifolds and harmonicity [37]
[Hai12a]
Haider, S.M. Khursheed; Thakur, Mamta; Advin
„Geodesic lightlike submanifolds of
indefinite Kenmotsu manifolds”
ISRN Geom. 2012, Article ID 804520, 17 p.
Cites the paper:
· Global lightlike manifolds and
harmonicity [37]
[Hai12b] Haider, S.M. Khursheed; Thakur, Mamta; Advin
„Geodesic lightlike submanifolds of
indefinite Kenmotsu manifolds”
KYUNGPOOK Math. J., 52 (2012), 443-457.
Cites the paper:
· Global lightlike manifolds and
harmonicity [37]
[Hal14]
Halder,K.; Pal, B.; Bhattacharyya, A.; De, T
„Characterization of super quasi-Einstein manifold”
Analele Stiint.
Univ. „Al. I. Cuza” Iasi,
Tom LX, fasc. 1 , (2014), 99-108.
Cites the paper:
· Characterizations of quasi-Einstein
manifolds
[41 ]
[Ian08]
Ianus, Stere;Vilcu, Eduard
”Some constructions of almost Para-hiperhermitian structures on manifolds
And tangent bundles”
Int. J. Geom. Methods Mod. Phys.,
05,893, (2008),
DOI: 10.1142/S0219887808003016
Cites the paper:
· Some examples of manifolds with hyperbolic structures [21]
[Ian99]
Ianus, Stere; Pastore, A. M.
”Harmonic maps and morphisms on metric f-manifolds with parallelizable
kernel.”
Longman, London.,
Harmonic Morphisms, Harmonic Maps and Related Topics.
(1999) pp. 67-73
Cites the paper:
· Harmonic maps between almost para – Hermitian manifolds [26]
[Ich08]
Ichiyama T., Inoguchi J.I. and Urakawa H.,
”Bi-harmonic maps and bi-Yang-Mills fields”
Note Mat.,
28 suppl. n. 1 (2008) 233–275.
Cites the paper:
· Yang – Mills analogue of biharmonic maps [35]
[Iva05]
Ivanov, Stefan; Zamkovoy, Simeon
“Parahermitian and paraquaternionic manifolds”
Differential Geom. Appl.23, no. 2, (2005),
205–234.
MR2158044 (2006d:53025)
Cites the papers:
·
Some examples of manifolds with
hyperbolic structures [21]
·
Harmonic maps between almost para
– Hermitian manifolds [26]
·
A classification of the almost para
– Hermitian manifolds [15]
· An example of an almost hyperbolic
Hermitian manifold [24]
[Kas13]
Kasap, Zeki
„Weyl-mechanical systems on tangent manifolds of constant
W-sectional
Curvature”
Int. J. Geom. Methods Mod. Phys. 10, No. 10, Article ID
1350053, 13 p.
(2013).
Cites the paper:
· Para-Kähler manifolds of quasi –
constant P-sectional curvature [39]
[Kil08]
Kılıç, Erol; Şahin, Bayram
“Radical anti-invariant lightlike submanifolds of semi-Riemannian
product
manifolds”
Turkish J. Math. 32,
no. 4, (2008), 429–449.
MR2473659
(2010a:53094)
Cites the paper:
· 2 – codimensional lightlike submanifolds of
almost para – Hermitian manifolds [22]
[Kil11]
Kılıç, Erol; Şahin, Bayram; Keles¸ Sadic
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