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Academic Journal

Generalization of instanton-induced inflation and dynamical compactification.

Subjects: YANG-Mills theory; INSTANTONS; HOMOGENEOUS spacesEINSTEIN, Albert, 1879-1955

  • Source: Journal of High Energy Physics; Nov2023, Vol. 2023 Issue 11, p1-28, 28p

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Academic Journal

GEOMETRY OF KENMOTSU MANIFOLDS ADMITTING Z-TENSOR.

Subjects: GENERAL relativity (Physics); EINSTEIN manifolds; SASAKIAN manifolds

  • Source: Bulletin of the Transilvania University of Braşov: Series III Mathematics & Computer Science; 2022, Vol. 64 Issue 1, p23-40, 18p

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Academic Journal

On conformal vector fields on Einstein Finsler manifolds.

Subjects: VECTOR fields; CONFORMAL geometry; EINSTEIN manifolds

  • Source: Journal of Finsler Geometry & its Applications; 2021, Vol. 2 Issue 2, p114-121, 8p

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Academic Journal

Self-dual Einstein spaces and the general heavenly equation. Eigenfunctions as coordinates.

Subjects: EINSTEIN manifolds; EQUATIONS; COORDINATES

  • Source: Classical & Quantum Gravity; 2/19/2021, Vol. 38 Issue 4, p1-30, 30p

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Academic Journal

Generalizations of 3-Sasakian manifolds and skew torsion.

Subjects: MANIFOLDS (Mathematics); HOLONOMY groups; GENERALIZATION

  • Source: Advances in Geometry; Jul2020, Vol. 20 Issue 3, p331-374, 44p

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Academic Journal

A potential generalization of some canonical Riemannian metrics.

Subjects: SMOOTHNESS of functions; GENERALIZATION; POTENTIAL functions

  • Source: Annals of Global Analysis & Geometry; Jun2019, Vol. 55 Issue 4, p719-748, 30p

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Academic Journal

Approximating Ricci solitons and quasi-Einstein metrics on toric surfaces.

Subjects: APPROXIMATION theory; SOLITONS; EINSTEIN manifolds

  • Source: New York Journal of Mathematics; 2016, Vol. 22, p615-635, 21p

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Academic Journal

KÄHLER-RICCI FLOW ON PROJECTIVE BUNDLES OVER KÄHLER-EINSTEIN MANIFOLDS.

Subjects: RICCI flow; KAHLERIAN manifolds; EINSTEIN manifolds

  • Source: Transactions of the American Mathematical Society; Feb2014, Vol. 366 Issue 2, p563-589, 27p

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Academic Journal

The classification of $$(m, \rho)$$-quasi-Einstein manifolds.

Subjects: EINSTEIN manifolds; GEOMETRIC rigidity; TENSOR algebra

  • Source: Annals of Global Analysis & Geometry; Oct2013, Vol. 44 Issue 3, p269-282, 14p

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Academic Journal

A generalization of almost-Schur lemma for closed Riemannian manifolds.

Subjects: GENERALIZATION; EIGENVALUES; LAPLACE'S equation

  • Source: Annals of Global Analysis & Geometry; Feb2013, Vol. 43 Issue 2, p153-160, 8p

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  • 1-10 of  31 results for ""GENERALIZATION""