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Convex optimization—theory, algorithms and applications : RTCOTAA-2020, Patna, India, October 29–31

Recent trends in convex optimization: theory, algorithmic and applications <2020 ; Patna, India>

eBook Springer <editore> 2025

Abstract

This volume [...] discusses a comprehensive exploration of the realm of optimization, encompassing both the theoretical underpinnings and the multifaceted real-life implementations of the optimization theory. [...]
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Descrizione *Convex optimization—theory, algorithms and applications : RTCOTAA-2020, Patna, India, October 29–31 / Balendu Bhooshan Upadhyay, Shashi Kant Mishra, Pierre Maréchal editors. - Singapore : Springer, 2025. - 1 testo elettronico (XIII, 703 p. : ill.)
ISBN E-Book 9789819789078
Collana Springer proceedings in mathematics & statistics , 476
Primo Autore
Recent trends in convex optimization: theory, algorithmic and applications <2020 ; Patna, India>
Curatore
Maréchal, Pierre
Mishra, Shashi K.
Upadhyay, Balendu B.
Soggetti 46N10 - Applications of functional analysis in optimization, convex analysis, mathematical programming, economics [MSC 2020]
49J53 - Set-valued and variational analysis [MSC 2020]
65K05 - Numerical mathematical programming methods [MSC 2020]
65K10 - Numerical optimization and variational techniques [MSC 2020]
68U10 - Computing methodologies for image processing [MSC 2020]
90Cxx - Mathematical programming [MSC 2020]
91B32 - Resource and cost allocation (including fair division, apportionment, etc.) [MSC 2020]
Parole chiave Convex Optimization
Convex analysis
Deep Learning
Entropy optimization
Gradient methods
Image encryption
Lemke's algorithm
Multiobjective optimization
Perturbation Methods
Resource allocation networks
Set-valued optimization
Luogo pubblicazione Singapore
Editori Springer <editore>
Anno pubblicazione 2025
Thesauri 46N10
49J53
65K05
65K10
68U10
90Cxx
91B32
Applications of functional analysis in optimization, convex analysis, mathematical programming, economics [MSC 2020]
Computing methodologies for image processing [MSC 2020]
Mathematical programming [MSC 2020]
Numerical mathematical programming methods [MSC 2020]
Numerical optimization and variational techniques [MSC 2020]
Resource and cost allocation (including fair division, apportionment, etc.) [MSC 2020]
Set-valued and variational analysis [MSC 2020]