Inicio > Matemáticas y ciencia > Física > Mecánica clásica > An Introduction to the Topological Derivative Method
An Introduction to the Topological Derivative Method

An Introduction to the Topological Derivative Method

Antonio André Novotny / Jan Sokołowski

80,38 €
IVA incluido
Disponible
Editorial:
Springer Nature B.V.
Año de edición:
2020
Materia
Mecánica clásica
ISBN:
9783030369149
80,38 €
IVA incluido
Disponible

Selecciona una librería:

  • Librería Samer Atenea
  • Librería Aciertas (Toledo)
  • Kálamo Books
  • Librería Perelló (Valencia)
  • Librería Elías (Asturias)
  • Donde los libros
  • Librería Kolima (Madrid)
  • Librería Proteo (Málaga)

This book presents the topological derivative method through selected examples, using a direct approach based on calculus of variations combined with compound asymptotic analysis. This new concept in shape optimization has applications in many different fields such as topology optimization, inverse problems, imaging processing, multi-scale material design and mechanical modeling including damage and fracture evolution phenomena. In particular, the topological derivative is used here in numerical methods of shape optimization, with applications in the context of compliance structural topology optimization and topology design of compliant mechanisms. Some exercises are offered at the end of each chapter, helping the reader to better understand the involved concepts.

Artículos relacionados

  • QUANTUM TECHNIQUES IN STOCHASTIC MECHANICS
    BAEZ JOHN / Jacob D Biamonte / John Baez / JOHN BAEZ & JACOB D BIAMONTE
     We introduce the theory of chemical reaction networks and their relation to stochastic Petri nets — important ways of modeling population biology and many other fields. We explain how techniques from quantum mechanics can be used to study these models. This relies on a profound and still mysterious analogy between quantum theory and probability theory, which we explore in deta...
    Disponible

    117,21 €

  • Disruptive
    Steven B Bryant
    Once in a lifetime we might witness a scientific event so rare and revolutionary that it changes our lives forever. Imagine awakening on the day in history when we learned that the Earth is round, not flat; or awakening on the day we learned that the planets orbit the Sun, not the Earth. Now, imagine awakening tomorrow to learn that Einstein's theory of relativity is wrong!...
    Disponible

    46,78 €

  • PROB & SOL QUANTUM COMP (4TH ED)
    STEEB WILLI-HANS / WILLI-HANS STEEB / WILLI-HANS STEEB & YORICK HARDY / Yorick Hardy
     Quantum computing and quantum information are two of the fastest growing and most exciting research fields in physics. Entanglement, teleportation and the possibility of using the non-local behavior of quantum mechanics to factor integers in random polynomial time have also added to this new interest.This book presents a huge collection of problems in quantum computing and qua...
    Disponible

    139,80 €

  • CLASSIC MECH & RELATIV (2ND ED)
    HARALD J W MULLER-KIRSTEN / MULLER-KIRSTEN HARALD J W
    The text covers the entire domain of basic classical mechanics and relativity theory (special and general) and has been revised mainly for the purpose of adding exercises without worked solutions that were missing in the first edition. To retain the format of a readable, yet advanced introductory text that can serve as the companion text for a course in mechanics, the more than...
    Disponible

    159,23 €

  • Solid Mechanics
    Liangchi Zhang
    ...
    Disponible

    142,10 €

  • Mathematical Foundations of Quantum Mechanics
    John von Neumann / Robert T. Beyer
    Quantum mechanics was still in its infancy in 1932 when the young John von Neumann, who would go on to become one of the greatest mathematicians of the twentieth century, published Mathematical Foundations of Quantum Mechanics--a revolutionary book that for the first time provided a rigorous mathematical framework for the new science. Robert Beyer’s 1955 English translation, wh...
    Disponible

    145,80 €

Otros libros del autor

  • Topological Derivatives in Shape Optimization
    Antonio André Novotny / Jan Sokołowski
    The topological derivative is defined as the first term (correction) of the asymptotic expansion of a given shape functional with respect to a small parameter that measures the size of singular domain perturbations, such as holes, inclusions, defects, source-terms and cracks. Over the last decade, topological asymptotic analysis has become a broad, rich and fascinating research...
    Disponible

    268,49 €