Výsledky vyhledávání - "PETRACHE, MIRCEA"

Corrigendum to "Asymptotics for the Unconstrained Polarization (Chebyshev) Problem".

Autoři: Hardin, Douglas Petrache, Mircea Saff, Edward B.

Zdroj: Potential Analysis; Dec2023, Vol. 59 Issue 4, p2123-2130, 8p

Steady State Kinetics for Enzymes with Multiple Binding Sites Upstream of the Catalytic Site.

Autoři: Osorio, Manuel I. Petrache, Mircea Salinas, Dino G. a další

Zdroj: Symmetry (20738994); Dec2023, Vol. 15 Issue 12, p2176, 13p

Témata: BINDING sites, STABILITY constants, ENZYME kinetics, MICHAELIS-Menten mechanism, ENZYME regulation, CHEMICAL systems

Almost Sure Recovery in Quasi-periodic Structures.

Autoři: Petrache, Mircea Viera, Rodolfo

Zdroj: Journal of Statistical Physics; Feb2023, Vol. 190 Issue 2, p1-26, 26p

Continuum limits of discrete isoperimetric problems and Wulff shapes in lattices and quasicrystal tilings.

Autoři: Del Nin, Giacomo Petrache, Mircea

Zdroj: Calculus of Variations & Partial Differential Equations; Dec2022, Vol. 61 Issue 6, p1-44, 44p

Unconstrained Polarization (Chebyshev) Problems: Basic Properties and Riesz Kernel Asymptotics.

Autoři: Hardin, Douglas P. Petrache, Mircea Saff, Edward B.

Zdroj: Potential Analysis; Jan2022, Vol. 56 Issue 1, p21-64, 44p

Crystallization to the Square Lattice for a Two-Body Potential.

Autoři: Bétermin, Laurent De Luca, Lucia Petrache, Mircea

Zdroj: Archive for Rational Mechanics & Analysis; May2021, Vol. 240 Issue 2, p987-1053, 67p

Témata: OPTICAL lattices, GROUND state energy, CRYSTALLIZATION, SQUARE, POTENTIAL energy

The Space of Weak Connections in High Dimensions

Autoři: Petrache, Mircea Rivière, Tristan

Témata: Mathematics - Differential Geometry, Mathematics - Analysis of PDEs, Differential Geometry (math.DG), 0103 physical sciences, FOS: Mathematics, 58E15, 49Q20, 57R57, 53C07, 81T13, 53C65, 49Q15, 0101 mathematics, 01 natural sciences, Analysis of PDEs (math.AP)

Přístupová URL adresa: http://arxiv.org/abs/1812.04432

Crystallization for Coulomb and Riesz interactions as a consequence of the Cohn-Kumar conjecture.

Autoři: Petrache, Mircea Serfaty, Sylvia

Zdroj: Proceedings of the American Mathematical Society; Jul2020, Vol. 148 Issue 7, p3047-3057, 11p

Témata: LOGICAL prediction, CRYSTALLIZATION, COULOMB functions, LEECHES

Optimal and non-optimal lattices for non-completely monotone interaction potentials.

Autoři: Bétermin, Laurent Petrache, Mircea

Zdroj: Analysis & Mathematical Physics; Dec2019, Vol. 9 Issue 4, p2033-2073, 41p

Equidistribution of Jellium Energy for Coulomb and Riesz Interactions.

Autoři: Petrache, Mircea Rota Nodari, Simona

Zdroj: Constructive Approximation; Feb2018, Vol. 47 Issue 1, p163-210, 48p

Témata: RIESZ spaces, COULOMB potential, MATHEMATICAL bounds, GAS dynamics, ENERGY density

Dimension reduction techniques for the minimization of theta functions on lattices.

Autoři: Bétermin, Laurent Petrache, Mircea

Zdroj: Journal of Mathematical Physics; Jul2017, Vol. 58 Issue 7, p1-40, 40p, 3 Diagrams, 1 Chart, 4 Graphs

Témata: THETA functions, FUNCTIONS of several complex variables, WEIL representation (Mathematics), LATTICE theory, WIGNER distribution

NEXT ORDER ASYMPTOTICS AND RENORMALIZED ENERGY FOR RIESZ INTERACTIONS.

Autoři: Petrache, Mircea Serfaty, Sylvia

Zdroj: Journal of the Institute of Mathematics of Jussieu; Jun2017, Vol. 16 Issue 3, p501-569, 69p

Matchings in metric spaces, the dual problem and calibrations modulo 2.

Autoři: Petrache, Mircea Züst, Roger

Zdroj: New York Journal of Mathematics; 2016, Vol. 22, p1283-1318, 36p

Témata: MATCHING theory, METRIC spaces, CALIBRATION, KANTOROVICH method, LIPSCHITZ spaces, MATHEMATICAL mappings

A singular radial connection over $$\mathbb B^5$$ minimizing the Yang-Mills energy.

Autoři: Petrache, Mircea

Zdroj: Calculus of Variations & Partial Differential Equations; Sep2015, Vol. 54 Issue 1, p631-642, 12p

Témata: MATHEMATICAL singularities, YANG-Mills theory, MATHEMATICAL proofs, NUMBER theory, BOUNDARY value problems, DIMENSIONS

Existence of solutions to a higher dimensional mean-field equation on manifolds.

Autoři: Martinazzi, Luca Petrache, Mircea

Zdroj: Manuscripta Mathematica; Sep2010, Vol. 133 Issue 1/2, p115-130, 16p

Asymptotics and Quantization for a Mean-Field Equation of Higher Order.

Autoři: Martinazzi, Luca Petrache, Mircea

Zdroj: Communications in Partial Differential Equations; Mar2010, Vol. 35 Issue 3, p443-464, 22p

Témata: MEAN field theory, EQUATIONS, DIRICHLET problem, BOUNDARY value problems, CURVATURE

Geometric Analysis

Autoři: Jingyi Chen Peng Lu Zhiqin Lu a další

Resource Type: eBook.

Témata: Global analysis (Mathematics), Manifolds (Mathematics)

Categories: MATHEMATICS / Mathematical Analysis