C. Mora

发表

Stable numerical methods for two classes of SDEs with multiplicative noise: bilinear and scalar

H. A. Mardones, C. Mora, C. M. Mora, 2013 .

Weak exponential schemes for stochastic differential equations with additive noise

C. Mora, 2005 .

Numerical solution of conservative finite-dimensional stochastic Schrödinger equations

C. Mora, 2005, math/0508490.

Metric Sample Spaces of Continuous Geometric Curves and Estimation of Their Centroids

R. Biscay, C. Mora, 2001 .

Numerical solution of stochastic master equations using stochastic interacting wave functions.

R. Biscay, C. Mora, J. Fernández, 2018 .

Supercritical Poincaré–Andronov–Hopf Bifurcation in a Mean-Field Quantum Laser Equation

C. Mora, F. Fagnola, 2018 .

First-Order Weak Balanced Schemes for Stochastic Differential Equations

H. A. Mardones, C. Mora, 2020, Methodology and Computing in Applied Probability.

Numerical solution of conservative finite-dimensional stochastic Schrödinger equations

C. Mora, 2005, math/0508490.

Supercritical Poincaré–Andronov–Hopf Bifurcation in a Mean-Field Quantum Laser Equation

C. Mora, F. Fagnola, 2020, Annales Henri Poincaré.

Stable numerical methods for two classes of SDEs with multiplicative noise: bilinear and scalar

H. A. Mardones, C. Mora, 2013 .

Weak variable step-size schemes for stochastic differential equations based on controlling conditional moments

J. C. Jimenez, C. Mora, Mónica Selva, 2020, Applied Numerical Mathematics.

A Stable Numerical Scheme for Stochastic Differential Equations with Multiplicative Noise

Juan C. Jiménez, Rolando J. Biscay, Carlos M. Mora, 2013, SIAM J. Numer. Anal..

A weak Local Linearization scheme for stochastic differential equations with multiplicative noise

Carlos M. Mora, Juan Carlos Jimenez, M. Selva, 2015, J. Comput. Appl. Math..

Basic properties of nonlinear stochastic Schrödinger equations driven by Brownian motions

C. Mora, R. Rebolledo, 2008, 0804.0121.

Robust Output Control of an Uncertain Underactuated 2DOF Mass-Spring-Damper System with Backlash Based on Active Disturbance Rejection Control Structure

C. Mario Mora, A. David Rosas, C. Raul Rascon, 2018 .

Dynamic properties of the local linearization method for initial-value problems

Juan C. Jiménez, Rolando J. Biscay, Carlos M. Mora, 2002, Appl. Math. Comput..

Basic Properties of a Mean Field Laser Equation

Franco Fagnola, Carlos M. Mora, C. Mora, 2019, Open Syst. Inf. Dyn..

Numerical solution of stochastic quantum master equations using stochastic interacting wave functions

Rolando J. Biscay, Carlos M. Mora, J. Fernández, 2017, J. Comput. Phys..

Heisenberg evolution of quantum observables represented by unbounded operators

C. Mora, 2008 .

Bifurcation analysis of a mean field laser equation

C. Mora, F. Fagnola, 2018, 1803.00875.

First-Order Weak Balanced Schemes for Stochastic Differential Equations

H. A. Mardones, C. Mora, 2019, Methodology and Computing in Applied Probability.

First-order weak balanced schemes for bilinear stochastic differential equations

H. A. Mardones, C. Mora, C. M. Mora, 2014, 1403.6142.

On the rate of convergence of an exponential scheme for the non-linear stochastic Schrödinger equation with finite-dimensional state space

C. Mora, M. Muñoz, 2023, Physica Scripta.

Regularity of solutions to quantum master equations: A stochastic approach

C. Mora, 2013, 1307.1972.

Stochastic schrödinger equations and applications to ehrenfest-type theorems

C. Mora, F. Fagnola, 2012, 1207.2939.

REGULARITY OF SOLUTIONS TO LINEAR STOCHASTIC SCHRÖDINGER EQUATIONS

C. Mora, R. Rebolledo, 2007 .

Numerical simulation of stochastic evolution equations associated to quantum Markov semigroups

Carlos M. Mora, C. Mora, 2003, Math. Comput..