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20112023
most citedDeterministic approaches for solving practical black-box global optimization problems

76 citations · 631 across the 35 of their papers we have counts for

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11 papers · 1 filter

math.OC2011

A One-Dimensional Local Tuning Algorithm for Solving GO Problems with Partially Defined Constraints

Yaroslav D. Sergeyev, Dmitri E. Kvasov, Falah M. H. Khalaf

Lipschitz one-dimensional constrained global optimization (GO) problems where both the objective function and constraints can be multiextremal and non-differentiable are considered…

math.OC2011

Univariate global optimization with multiextremal non-differentiable constraints without penalty functions

Yaroslav D. Sergeyev

This paper proposes a new algorithm for solving constrained global optimization problems where both the objective function and constraints are one-dimensional non-differentiable mu…

math.OC2011

Parallel Information Algorithm with Local Tuning for Solving Multidimensional GO Problems

Yaroslav D. Sergeyev

In this paper we propose a new parallel algorithm for solving global optimization (GO) multidimensional problems. The method unifies two powerful approaches for accelerating the se…

math.NA2011

Two methods for solving optimization problems arising in electronic measurements and electrical engineering

Yaroslav D. Sergeyev, Pasquale Daponte, Domenico Grimaldi +1

In this paper we introduce a common problem in electronic measurements and electrical engineering: finding the first root from the left of an equation in the presence of some initi…

math.OC2011★ 1 cited

Index Branch-and-Bound Algorithm for Global Optimization with Multiextremal Constraints

Yaroslav D. Sergeyev, Domenico Famularo, Paolo Pugliese

In this paper, Lipschitz univariate constrained global optimization problems where both the objective function and constraints can be multiextremal are considered. The constrained…

math.OC2011

Local tuning and partition strategies for diagonal GO methods

Dmitri E. Kvasov, Clara Pizzuti, Yaroslav D. Sergeyev

In this paper, global optimization (GO) Lipschitz problems are considered where the multi-dimensional multiextremal objective function is determined over a hyperinterval. An effici…