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Problem formulations and solvers in linear SVM: a review
Support vector machine (SVM) is an optimal margin based classification technique in
machine learning. SVM is a binary linear classifier which has been extended to non-linear …
machine learning. SVM is a binary linear classifier which has been extended to non-linear …
A survey of computational frameworks for solving the acoustic inverse problem in three-dimensional photoacoustic computed tomography
Photoacoustic computed tomography (PACT), also known as optoacoustic tomography, is
an emerging imaging technique that holds great promise for biomedical imaging. PACT is a …
an emerging imaging technique that holds great promise for biomedical imaging. PACT is a …
An introduction to continuous optimization for imaging
A large number of imaging problems reduce to the optimization of a cost function, with
typical structural properties. The aim of this paper is to describe the state of the art in …
typical structural properties. The aim of this paper is to describe the state of the art in …
Proximal algorithms
This monograph is about a class of optimization algorithms called proximal algorithms. Much
like Newton's method is a standard tool for solving unconstrained smooth optimization …
like Newton's method is a standard tool for solving unconstrained smooth optimization …
An inertial forward-backward algorithm for monotone inclusions
In this paper, we propose an inertial forward-backward splitting algorithm to compute a zero
of the sum of two monotone operators, with one of the two operators being co-coercive. The …
of the sum of two monotone operators, with one of the two operators being co-coercive. The …
Proximal Newton-type methods for minimizing composite functions
We generalize Newton-type methods for minimizing smooth functions to handle a sum of two
convex functions: a smooth function and a nonsmooth function with a simple proximal …
convex functions: a smooth function and a nonsmooth function with a simple proximal …
Variable metric forward–backward algorithm for minimizing the sum of a differentiable function and a convex function
We consider the minimization of a function G defined on R^N, which is the sum of a (not
necessarily convex) differentiable function and a (not necessarily differentiable) convex …
necessarily convex) differentiable function and a (not necessarily differentiable) convex …
Forward–backward quasi-Newton methods for nonsmooth optimization problems
The forward–backward splitting method (FBS) for minimizing a nonsmooth composite
function can be interpreted as a (variable-metric) gradient method over a continuously …
function can be interpreted as a (variable-metric) gradient method over a continuously …
[KİTAP][B] Sparse image and signal processing: Wavelets and related geometric multiscale analysis
This thoroughly updated new edition presents state of the art sparse and multiscale image
and signal processing. It covers linear multiscale geometric transforms, such as wavelet …
and signal processing. It covers linear multiscale geometric transforms, such as wavelet …
Cardinality minimization, constraints, and regularization: a survey
We survey optimization problems that involve the cardinality of variable vectors in
constraints or the objective function. We provide a unified viewpoint on the general problem …
constraints or the objective function. We provide a unified viewpoint on the general problem …