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BRIAN HEPBURN

Dados Biográficos

ID5722710
NOMEBRIAN HEPBURN
PRENOMESBRIAN
SOBRENOMEHEPBURN
ASSINATURAHEPBURN B
VERIFICADONão
TOTAL DE OBRAS2
TOTAL DE CITAÇÕES4
TOTAL COMO AUTOR2
TOTAL COMO EDITOR0
PRIMEIRO ANO DE PUBLICAÇÃO2009
ANO MAIS RECENTE DE PUBLICAÇÃO2010
ÍNDICE H1
  • Euler, vis viva, and equilibrium

    Open Access•BRIAN HEPBURN•ARTICLE•Studies in History and Philosophy…•2010•Referências: 8

  • Symmetry and Its Formalisms

    Open Access•Alexandre Guay, BRIAN HEPBURN•ARTICLE•Philosophy of Science•2009•Citada por: 4•Referências: 3

    This article explores the relation between the concept of symmetry and its formalisms. The standard view among philosophers and physicists is that symmetry is completely formalized by mathematical groups. For some mathematicians however, the groupoid is a competing and more general formalism. An analysis of symmetry that justifies this extension has not been adequately spelled out. After a brief explication of how groups, equivalence, and symmetr…

  • Symmetry and Its Formalisms

    Open Access•Alexandre Guay, BRIAN HEPBURN•ARTICLE•Philosophy of Science•2009•Citada por: 4•Referências: 3

    This article explores the relation between the concept of symmetry and its formalisms. The standard view among philosophers and physicists is that symmetry is completely formalized by mathematical groups. For some mathematicians however, the groupoid is a competing and more general formalism. An analysis of symmetry that justifies this extension has not been adequately spelled out. After a brief explication of how groups, equivalence, and symmetr…

  • Symmetry and Its Formalisms

    Open Access•Alexandre Guay, BRIAN HEPBURN•ARTICLE•Philosophy of Science•2009•Citada por: 4•Referências: 3

    This article explores the relation between the concept of symmetry and its formalisms. The standard view among philosophers and physicists is that symmetry is completely formalized by mathematical groups. For some mathematicians however, the groupoid is a competing and more general formalism. An analysis of symmetry that justifies this extension has not been adequately spelled out. After a brief explication of how groups, equivalence, and symmetr…

  • Euler, vis viva, and equilibrium

    Open Access•BRIAN HEPBURN•ARTICLE•Studies in History and Philosophy…•2010•Referências: 8

Mathematics (2 obras) · Philosophy (2 obras) · Philosophy and History of Science (2 obras) · Algebra over a field (1 obras) · Applied Mathematics (1 obras) · Computer Science (1 obras) · Epistemology (1 obras) · Equivalence (formal languages) (1 obras) · Equivalence relation (1 obras) · Euler's formula (1 obras)

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