Geometric Formalities Along the Chern-Ricci Flow

[1]  A. Murillo,et al.  A ∞ Structures and Massey Products , 2019 .

[2]  Sebastien Picard.  Calabi–Yau Manifolds with Torsion and Geometric Flows , 2019, Complex Non-Kähler Geometry.

[3]  Daniele Angella.  QUANTITATIVE AND QUALITATIVE COHOMOLOGICAL PROPERTIES FOR NON-KÄHLER MANIFOLDS , 2018 .

[4]  H. Kasuya,et al.  Bott–Chern cohomology of solvmanifolds , 2012, 1212.5708.

[5]  L. Ugarte,et al.  Invariant solutions to the Strominger system and the heterotic equations of motion on solvmanifolds , 2016, 1604.02851.

[6]  A. Cattaneo,et al.  Dolbeault–Massey triple products of low degree , 2015 .

[7]  J. Lauret.  Geometric flows and their solitons on homogeneous spaces , 2015, 1507.08163.

[8]  Daniele Angella.  On the Bott-Chern and Aeppli cohomology , 2015, 1507.07112.

[9]  Nicoletta Tardini,et al.  On geometric Bott–Chern formality and deformations , 2015, 1502.03706.

[10]  Daniele Angella,et al.  On Bott–Chern cohomology and formality , 2014, 1411.6037.

[11]  Valentino Tosatti,et al.  On the evolution of a Hermitian metric by its Chern-Ricci form , 2011, 1201.0312.

[12]  F. Catanese.  Topological methods in algebraic geometry , 2015 .

[13]  Sara Torelli,et al.  On Dolbeault formality and small deformations , 2014 .

[14]  Daniele Angella,et al.  On Bott-Chern cohomology of compact complex surfaces , 2014, 1402.2408.

[15]  Daniele Angella.  The Cohomologies of the Iwasawa Manifold and of Its Small Deformations , 2012, 1212.4351.

[16]  Daniele Angella,et al.  On the \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$\partial\overline{\partial}$\end{document}-Lemma and Bott-Chern , 2012, Inventiones mathematicae.

[17]  Kefeng Liu,et al.  Geometry of Hermitian manifolds , 2010, 1011.0207.

[18]  M. Gill.  Convergence of the parabolic complex Monge-Amp\`ere equation on compact Hermitian manifolds , 2010, 1009.5756.

[19]  D. Kotschick,et al.  Geometric formality of homogeneous spaces and of biquotients , 2009, 0901.2267.

[20]  J. Streets,et al.  Hermitian curvature flow , 2008, 0804.4109.

[21]  M. Schweitzer.  Autour de la cohomologie de Bott-Chern , 2007, 0709.3528.

[22]  J. J. Zhang,et al.  A-INFINITY STRUCTURE ON EXT-ALGEBRAS , 2006, math/0606144.

[23]  A. Teleman.  The pseudo-effective cone of a non-Kählerian surface and applications , 2006, 0704.2948.

[24]  K. Hasegawa.  Complex and Kähler structures on Compact Solvmanifolds , 2005, 0804.4223.

[25]  M. Toma,et al.  Non-Kähler compact complex manifolds associated to number fields , 2005 .

[26]  G. Ovando.  Complex, symplectic and Kaehler structures on four dimensional Lie groups , 2003, math/0309146.

[27]  M. Parton.  Explicit Parallelizations on Products of Spheres and Calabi-Eckmann Structures , 2003 .

[28]  S. Salamon,et al.  Families of strong KT structures in six dimensions , 2002, math/0209259.

[29]  D. Kotschick.  On products of harmonic forms , 2000, math/0004009.

[30]  Jian Zhou.  Hodge theory and A∞-structures on cohomology , 2000 .

[31]  A. Lamari.  Courants kählériens et surfaces compactes , 1999 .

[32]  S. Merkulov.  Strong homotopy algebras of a Kähler manifold , 1998 .

[33]  A. Fino,et al.  Dolbeault cohomology of compact nilmanifolds , 1998, math/9803135.

[34]  A. Teleman.  PROJECTIVELY FLAT SURFACES AND BOGOMOLOV'S THEOREM ON CLASS VII0 SURFACES , 1994 .

[35]  S. Yau,et al.  On projectively flat Hermitian manifolds , 1994 .

[36]  K. Hasegawa.  Minimal models of nilmanifolds , 1989 .

[37]  F. Bogomolov.  SURFACES OF CLASS VII0 AND AFFINE GEOMETRY , 1983 .

[38]  Joachim Wehler.  Versal deformation of Hopf surfaces. , 1981 .

[39]  T. Kadeishvili.  ON THE HOMOLOGY THEORY OF FIBRE SPACES , 1980, math/0504437.

[40]  L. Taylor,et al.  Dolbeault homotopy theory , 1978 .

[41]  Dennis Sullivan,et al.  Infinitesimal computations in topology , 1977 .

[42]  F. Bogomolov.  Classification of surfaces of class VII0 with b2 = 0 , 1976 .

[43]  D. Sullivan,et al.  Real homotopy theory of Kähler manifolds , 1975 .

[44]  I. Nakamura.  Complex parallelisable manifolds and their small deformations , 1972 .

[45]  S. Chern,et al.  Hermitian vector bundles and the equidistribution of the zeroes of their holomorphic sections , 1965 .

[46]  A. Aeppli.  On the Cohomology Structure of Stein Manifolds , 1965 .

[47]  K. Kodaira.  ON THE STRUCTURE OF COMPACT COMPLEX ANALYTIC SURFACES. , 1964, Proceedings of the National Academy of Sciences of the United States of America.

[48]  Jim Stasheff,et al.  Homotopy associativity of $H$-spaces. II , 1963 .

[49]  A. Hattori.  Spectral swquence in the de Rham cohomology of fibre bundles. , 1960 .

[50]  D. Spencer,et al.  ON DEFORMATIONS OF COMPLEX ANALYTIC STRUCTURES, III. STABILITY THEOREMS FOR COMPLEX STRUCTURES , 1960 .

[51]  D. Spencer,et al.  On Deformations of Complex Analytic Structures, II , 1958 .

[52]  Shlomo Sternberg,et al.  Local Contractions and a Theorem of Poincare , 1957 .

[53]  K. Nomizu.  On the Cohomology of Compact Homogeneous Spaces of Nilpotent Lie Groups , 1954 .

[54]  E. Calabi,et al.  A Class of Compact, Complex Manifolds Which are not Algebraic , 1953 .