Publications associées à Fonction holomorphe

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Optimization Notes

Sepand Kashani

While optimization is well studied for real-valued functions

f : \mathbb{R}^{N} \to \mathbb{R}

, many physical problems are (partially) specified in terms of complex-valued functions

f_{c} : \mathbb{C}^{N} \to \mathbb{C}^{M}

. Current optimization packag ...

2019

Fonction holomorphe

Graph Chatbot

Chattez avec Graph Search

On the Sums over Inverse Powers of Zeros of the Hurwitz Zeta Function and Some Related Properties of These Zeros

Shape Holomorphy of Boundary Integral Operators on Multiple Open Arcs

On the Use of the Generalized Littlewood Theorem Concerning Integrals of the Logarithm of Analytical Functions for the Calculation of Infinite Sums and the Analysis of Zeroes of Analytical Functions

Dipole polarizability of time-varying particles

Mitochondrial respiratory chain dysfunction disrupts intracellular cholesterol homeostasis

From Polarizability to Effective Permittivity of Time-Varying Materials

Shear measurement bias: I. Dependencies on methods, simulation parameters, and measured parameters

Forward-Backward Splitting for Optimal Transport Based Problems

The index of singular zeros of harmonic mappings of anti-analytic degree one

Optimization Notes

Shape Holomorphy of Boundary Integral Operators on Multiple Open Arcs

The index of singular zeros of harmonic mappings of anti-analytic degree one

On the Sums over Inverse Powers of Zeros of the Hurwitz Zeta Function and Some Related Properties of These Zeros

On the Use of the Generalized Littlewood Theorem Concerning Integrals of the Logarithm of Analytical Functions for the Calculation of Infinite Sums and the Analysis of Zeroes of Analytical Functions

Dipole polarizability of time-varying particles

Mitochondrial respiratory chain dysfunction disrupts intracellular cholesterol homeostasis

Shear measurement bias: I. Dependencies on methods, simulation parameters, and measured parameters

From Polarizability to Effective Permittivity of Time-Varying Materials

Forward-Backward Splitting for Optimal Transport Based Problems

Optimization Notes