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Nonlinear partial differential equations : sequential and weak solutions

A massive transition of interest from solving linear partial differential equations to solving nonlinear ones has taken place during the last two or three decades. The availability of better computers has often made numerical experimentations progress faster than the theoretical understanding of nonlinear partial differential equations. The three most important nonlinear phenomena observed so far both experimentally and numerically, and studied theoretically in connection with such equations have been the solitons, shock waves and turbulence or chaotical processes. In many ways, these phenomen.

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  • "A massive transition of interest from solving linear partial differential equations to solving nonlinear ones has taken place during the last two or three decades. The availability of better computers has often made numerical experimentations progress faster than the theoretical understanding of nonlinear partial differential equations. The three most important nonlinear phenomena observed so far both experimentally and numerically, and studied theoretically in connection with such equations have been the solitons, shock waves and turbulence or chaotical processes. In many ways, these phenomen."@en
  • "A massive transition of interest from solving linear partial differential equations to solving nonlinear ones has taken place during the last two or three decades. The availability of better computers has often made numerical experimentations progress faster than the theoretical understanding of nonlinear partial differential equations. The three most important nonlinear phenomena observed so far both experimentally and numerically, and studied theoretically in connection with such equations have been the solitons, shock waves and turbulence or chaotical processes. In many ways, these phenomena have presented increasing difficulties in the mentioned order. In particular, the latter two phenomena necessarily lead to nonclassical or generalized solutions for nonlinear partial differential equations."@en
  • "A massive transition of interest from solving linear partial differential equations to solving nonlinear ones has taken place during the last two or three decades. The availability of better computers has often made numerical experimentations progress faster than the theoretical understanding of nonlinear partial differential equations. The three most important nonlinear phenomena observed so far both experimentally and numerically, and studied theoretically in connection with such equations have been the solitons, shock waves and turbulence or chaotical processes. In many ways, these phenomena have presented increasing difficulties in the mentioned order. In particular, the latter two phenomena necessarily lead to nonclassical or generalized solutions for nonlinear partial differential equations."

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  • "Electronic books"@en
  • "Electronic books"
  • "Aufsatzsammlung"
  • "Llibres electrònics"
  • "Kongress"

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  • "Nonlinear partial differential equations : Sequential and weak solutions"
  • "Non-linear partial differential equations : Sequential and Weak Solutions"@it
  • "Non-linear partial differential equations"
  • "Nonlinear partial differential equations : sequential and weak solutions"
  • "Nonlinear partial differential equations : sequential and weak solutions"@en
  • "Non-Linear Partial Differential Equations"
  • "Non-linear partial differential equations : an algebraic view of generalized solutions"
  • "Nonlinear partial differential equations sequential and weak solutions"@en
  • "Nonlinear partial differential equations sequential and weak solutions"
  • "Non-linear partial differential equations : an algebraic view of generalized equations"
  • "Nonlinear Partial Differential Equations Sequential and Weak Solutions"@en
  • "Non-Linear Partial Differential Equations an Algebraic View of Generalized Solutions"@en
  • "Non-linear partial differential equations : sequential and weak solutions"
  • "Non-linear partial differential equations an algebraic view of generalized solutions"@en
  • "Non-linear partial differential equations an algebraic view of generalized solutions"

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