MONGE AMPERE CAPACITIES ON ALGEBRAIC VARIETIES: COMPARABILITY AND CONVERGENCE RESULTS
Federico PIAZZON | Research Fellowship | PhD in Mathematics | University of Padova, Padova | UNIPD | Department of Mathematics | Research profile
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Federico Piazzon - Dipartimento di Matematica - UniPD
Federico Piazzon - Assegnista di ricerca - Università degli Studi di Padova | LinkedIn
RELATIVE CAPACITY ON ALGEBRAIC SUB-VARIETIES OF Cn AND APPLICATION TO THE BERNSTEIN MARKOV PROPERTY
PLURIPOTENTIAL NUMERICS This is a joint work with Marco Vianello. References
Federico Piazzon – Academic Curriculum
Federico PIAZZON | Research Fellowship | PhD in Mathematics | University of Padova, Padova | UNIPD | Department of Mathematics | Research profile
Marco VIANELLO | Professor | University of Padova, Padova | UNIPD | Department of Mathematics | Research profile
Federico Piazzon - Dipartimento di Matematica - UniPD
Near optimal polynomial regression on norming meshes
Optimal Polynomial Admissible Meshes on Some Classes of Compact Subsets of Rd
Federico Piazzon - Dipartimento di Matematica - UniPD
Markov inequalities, Dubiner distance, norming meshes and polynomial optimization on convex bodies
Pluripotential Numerics
COMPARISON THEOREM FOR MONGE THE AMPERE CAPACITY AND THE CHEBYSHEV CONSTANT ON ALGEBRAIC VARIETIES AND A CONTINUITY PROPERTY OF
On "marcov" inequalities
TRASFORMAZIONI E PICCOLE PERTURBAZIONI DI MESH (DEBOLMENTE) AMMISSIBILI Riferimenti bibliografici
UNIVERSITÀ DEGLI STUDI DI PADOVA Procedura selettiva 2020RUA02 - Allegato n. 7 per l'assunzione di n. 1 posto di ricercatore
PhD Students | dottorato
Dipartimento di Matematica - Moodle Esami
WHY SHOULD PEOPLE IN APPROXIMATION THEORY CARE ABOUT (PLURI-)POTENTIAL THEORY?
Federico PIAZZON | Research Fellowship | PhD in Mathematics | University of Padova, Padova | UNIPD | Department of Mathematics | Research profile
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OPTIMAL POLYNOMIAL ADMISSIBLE MESHES ON SOME CLASSES OF COMPACT SUBSETS OF Rd Contents 1. Introduction 1 2. Optimal AMs for star
