S. R. Simanca

发表

Filtering Image Records Using Wavelets and the Zakai Equation

Z. S. Haddad, S. R. Simanca, Z. Haddad, 1995, IEEE Trans. Pattern Anal. Mach. Intell..

Computational Physics Meets Computational Geometry

T. M. Smith, S. R. Simanca, F. TangermanDepartment, 1996 .

On Circulant Matrices

S. R. Simanca, I. Kra, 2012 .

Small defromations of incompressible bodies with free boundary

S. R. Simanca, D. Ebin, 1990 .

The (small) vibrations of thin plates

S. R. Simanca, 2018, Nonlinearity.

The Sasaki Cone and Extremal Sasakian Metrics

S. R. Simanca, C. Boyer, K. Galicki, 2007, 0801.0217.

Canonical Sasakian Metrics

S. R. Simanca, C. Boyer, K. Galicki, 2006, math/0604325.

Canonical Kähler classes

S. R. Simanca, Luisa D. Stelling, 2001 .

$\mathbb{S}^6$ (or any of $\mathbb{S}^2 \times \mathbb{S}^4$, $\mathbb{S}^2\times\mathbb{S}^6$, or $\mathbb{S}^6\times \mathbb{S}^6$, respectively) is not diffeomorphic to a complex manifold

S. R. Simanca, 2022, 2204.12628.

Canonical Sasakian Metrics

S. R. Simanca, C. Boyer, K. Galicki, 2006, math/0604325.

Hermitian metrics on Calabi–Eckmann manifolds

S. R. Simanca, C. Durán, 2002 .

The Yamabe problem for almost Hermitian manifolds

Heberto del Rio, S. R. Simanca, 2003 .

Deformation of extremal metrics, complex manifolds and the relative Futaki invariant

S. R. Simanca, C. Tipler, Yann Rollin, 2011, 1107.0456.

Kähler metrics of constant scalar curvature on bundles over CPn−1

S. R. Simanca, 1991 .

Arithmetic partial differential equations, II

S. R. Simanca, A. Buium, 2010 .

Arithmetic differential equations in several variables

S. R. Simanca, A. Buium, 2009 .

Arithmetic differential operators on Zp

S. R. Simanca, A. Buium, C. Ralph, 2008, 0808.0688.

Arithmetic Laplacians

S. R. Simanca, A. Buium, 2008, 0805.0256.

Arithmetic partial differential equations, II: modular curves

S. R. Simanca, A. Buium, 2008, 0804.4856.

Arithmetic partial differential equations

S. R. Simanca, A. Buium, 2006, math/0605107.

Heat Flows for Extremal K\"ahler Metrics

S. R. Simanca, 2003, math/0310363.

Strongly Extremal Kähler Metrics

S. R. Simanca, 2000 .

A K-energy characterization of extremal Kahler metrics

S. R. Simanca, 1999 .

PRECOMPACTNESS OF THE CALABI ENERGY

S. R. Simanca, 1996 .

The $L^2$-norm of the second fundamental form of isometric immersions into a Riemannian manifold

S. R. Simanca, 2014, 1501.00164.

Conformal invariants of isometric embeddings of the smooth metrics on a surface

S. R. Simanca, 2023, 2303.17793.

Canonical isometric embeddings of projective spaces into spheres

S. R. Simanca, 2018, Boletín de la Sociedad Matemática Mexicana.

Low energy canonical immersions into hyperbolic manifolds and standard spheres

Heberto del Rio, S. R. Simanca, W. Santos, 2013, 1307.6456.

The Dynamics of the Energy of a Kähler Class

S. R. Simanca, Luisa D. Stelling, 2005 .

The super complex Frobenius theorem

S. R. Simanca, C. Hill, 1991 .

On the Kähler Classes of Extremal Metrics

S. R. Simanca, S. Brook, C. LeBrun, 2005 .

On Kähler surfaces of constant positive scalar curvature

S. R. Simanca, C. LeBrun, 1995 .

Extremal Kähler metrics and complex deformation theory

S. R. Simanca, C. LeBrun, 1994 .

Riemannian topology and geometric structures on manifolds

S. R. Simanca, C. Boyer, K. Galicki, 2009 .

The vibrations of thin plates pdf

S. R. Simanca, SANTIAGO R. SIMANCA, 2020, ArXiv.

Front Tracking Simulations of Ion Deposition and Resputtering

James Glimm, Santiago R. Simanca, Dechun Tan, 1999, SIAM J. Sci. Comput..

Deformation of extremal metrics, complex manifolds and the relative Futaki invariant

S. R. Simanca, C. Tipler, Yann Rollin, 2012, Mathematische Zeitschrift.

Riemannian metric representatives of the Stiefel-Whitney classes

S. R. Simanca, 2020, 2004.05719.

Codimension two transcendental submanifolds of projective space

S. R. Simanca, W. Kucharz, 2010 .

On some manifolds with positive sigma invariants and their realizing conformal classes

S. R. Simanca, 2023, 2311.05123.

Conformal properties of spheres

S. R. Simanca, 2024, 2405.16014.

$\mathbb{S}^6$ (or any of $\mathbb{S}^2 \times \mathbb{S}^4$, $\mathbb{S}^2\times\mathbb{S}^6$, or $\mathbb{S}^6\times \mathbb{S}^6$, respectively) is not diffeomorphic to a complex manifold

S. R. Simanca, 2022, 2204.12628.