Search Results - "POP, Camélia"

Existence, uniqueness and the strong Markov property of solutions to Kimura diffusions with singular drift by POP, CAMELIA A.

“…Motivated by applications to proving regularity of solutions to degenerate parabolic equations arising in population genetics, we study existence, uniqueness,…”
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Transition probabilities for degenerate diffusions arising in population genetics by Epstein, Charles L., Pop, Camelia A.

“…We provide a detailed description of the structure of the transition probabilities and of the hitting distributions on boundary components of a manifold with…”
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Influence of preoperative left ventricular contractile reserve on postoperative ejection fraction in low-gradient aortic stenosis by QUERE, Jean-Paul, MONIN, Jean-Luc, GUERET, Pascal, TRIBOUILLOY, Christophe, LEVY, Franck, PETIT, Hélène, BALEYNAUD, Serge, CHAUVEL, Christophe, POP, Camélia, OHLMANN, Patrick, LELGUEN, Claude, DEHANT, Patrick

“…Dobutamine stress hemodynamics (DSH) has the potential to stratify operative risk in low-gradient aortic stenosis (AS), but little is known about the relation…”
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THE FEYNMAN–KAC FORMULA AND HARNACK INEQUALITY FOR DEGENERATE DIFFUSIONS by Epstein, Charles L., Pop, Camelia A.

“…We study various probabilistic and analytical properties of a class of degenerate diffusion operators arising in population genetics, the so-called generalized…”
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Low-gradient aortic stenosis: Operative risk stratification and predictors for long-term outcome: A multicenter study using dobutamine stress hemodynamics by MONIN, Jean-Luc, QUERE, Jean-Paul, TRIBOUILLOY, Christophe, GUERET, Pascal, MONCHI, Mehran, PETIT, Hélène, BALEYNAUD, Serge, CHAUVEL, Christophe, POP, Camélia, OHLMANN, Patrick, LELGUEN, Claude, DEHANT, Patrick

“…The prognostic value of dobutamine stress hemodynamic data in the setting of low-gradient aortic stenosis has been addressed in small, single-center studies…”
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Boundary Estimates for a Degenerate Parabolic Equation with Partial Dirichlet Boundary Conditions by Epstein, Charles L., Pop, Camelia A.

“…We study the boundary regularity properties and derive pointwise a priori supremum estimates of weak solutions and their derivatives in terms of suitable…”
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ON THE MARTINGALE PROBLEM FOR DEGENERATE-PARABOLIC PARTIAL DIFFERENTIAL OPERATORS WITH UNBOUNDED COEFFICIENTS AND A MIMICKING THEOREM FOR ITÔ PROCESSES by FEEHAN, PAUL M. N., POP, CAMELIA A.

“…Using results from a companion article by the authors (J. Differential Equations 254 (2013), 4401–4445) on a Schauder approach to existence of solutions to a…”
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An underactuated drift-free left-invariant control system on the Lie group ISO(3,1) by Pop, Camelia, Iosif, Ioana

“…The purpose of our paper is to study a class of left-invariant, drift-free optimal control problem on the Lie group ISO(3,1). The left-invariant, drift-free…”
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Stochastic representation of solutions to degenerate elliptic and parabolic boundary value and obstacle problems with Dirichlet boundary conditions by FEEHAN, PAUL M. N., POP, CAMELIA A.

“…We prove existence and uniqueness of stochastic representations for solutions to elliptic and parabolic boundary value and obstacle problems associated with a…”
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Stability Problems and Analytical Integration for the Clebsch’s System by Pop, Camelia, Ene, Remus-Daniel

“…The nonlinear stability and the existence of periodic orbits of the equilibrium states of the Clebsch’s system are discussed.. Numerical integration using the…”
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Regularity for the Supercritical Fractional Laplacian with Drift by Epstein, Charles L., Pop, Camelia A.

“…We consider the linear stationary equation defined by the fractional Laplacian with drift. In the supercritical case, wherein the dominant term is given by the…”
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Systematic Review of Geometrical Approaches and Analytical Integration for Chen’s System by Ene, Remus-Daniel, Pop, Camelia, Petrişor, Camelia

“…The main goal of this paper is to present an analytical integration in connection with the geometrical frame given by the Hamilton–Poisson formulation of a…”
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Some new remarks on MHD Jeffery-Hamel fluid flow problem by Ene, Remus-Daniel, Pop, Camelia

“…A Hamilton-Poisson realization of the MHD Jeffery-Hamel fluid flow problem is proposed. Tthe nonlinear stability of the equilibrium states is discussed. A…”
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Stability Problems for Chua System with One Linear Control by Ariesanu, Camelia Pop

“…A Hamilton-Poisson realization and some stability problems for a dynamical system arisen from Chua system are presented. The stability and dynamics of a…”
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Stabilization and Analytic Approximate Solutions of an Optimal Control Problem by Pop, Camelia, Petrişor, Camelia, Ene, Remus-Daniel

“…This paper analyses a dynamical system derived from a left-invariant, drift-free optimal control problem on the Lie group (3) × ℝ × ℝ in deep connection with…”
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An Underactuated Drift-Free Left Invariant Control System on a Specific Lie Group by Camelia Pop Ariesanu

“…The paper presents a geometrical overview on an optimal control problem on a special Lie group. The Hamilton-Poisson realization of the dynamics offers us the…”
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A Hamilton-Poisson Model of the Chen-Lee System by Pop Ariesanu, Camelia

“…We will present some dynamical and geometrical properties of Chen-Lee system from the Poisson geometry point of view…”
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Stability problems and numerical integration on the Lie group SO(3) × R3 × R3 by Pop, Camelia, Ene, Remus-Daniel

“…The paper is dealing with stability problems for a nonlinear system on the Lie group (3) × × . The approximate analytic solutions of the considered system via…”
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Stability and Analytic Solutions of an Optimal Control Problem on the Schrödinger Lie Group by Ene, Remus-Daniel, Pop, Camelia, Petrişor, Camelia

“…The nonlinear stability and the existence of the periodic solutions for an optimal control problem on the Schrödinger Lie group are discussed. The analytic…”
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Optimal regularity of solutions to the obstacle problem for the fractional Laplacian with drift by Petrosyan, Arshak, Pop, Camelia A.

“…We prove existence, uniqueness and optimal regularity of solutions to the stationary obstacle problem defined by the fractional Laplacian operator with drift,…”
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