√在线天堂中文最新版网,97se亚洲综合色区,国产成人av免费网址,国产成人av在线影院无毒,成人做爰100部片

×

regular singularities造句

例句與造句

  1. This shows the need to restrict to flat connections with regular singularities in the Riemann Hilbert correspondence.
  2. In particular, when " X " is compact, the condition of regular singularities is vacuous.
  3. This equation has regular singularities at 0 and  " in the projective line "'P "'1.
  4. Such a result was proved for algebraic connections with regular singularities by Pierre Deligne ( 1970 ) and more generally for regular holonomic D-modules by Masaki Kashiwara ( 1980, 1984 ) and Zoghman Mebkhout ( 1980, 1984 ) independently.
  5. Riemann showed that the second-order differential equation for 2 " F " 1 ( " z " ), examined in the complex plane, could be characterised ( on the Riemann sphere ) by its three regular singularities.
  6. It's difficult to find regular singularities in a sentence. 用regular singularities造句挺難的
  7. This has two regular singularities at t =-1, 1 and one irregular singularity at infinity, which implies that in general ( unlike many other special functions ), the solutions of Mathieu's equation " cannot " be expressed in terms of hypergeometric functions.
  8. On the other hand, if we work with holomorphic ( rather than algebraic ) vector bundles with flat connection on a noncompact complex manifold such as " A " 1 = "'C "', then the notion of regular singularities is not defined.
  9. The condition of regular singularities means that locally constant sections of the bundle ( with respect to the flat connection ) have moderate growth at points of " Y  " X ", where " Y " is an algebraic compactification of " X ".
  10. In fact more is true : Schwarz's list underlies all second-order equations with regular singularities on compact Riemann surfaces having finite monodromy, by a pullback from the hypergeometric equation on the Riemann sphere by a complex analytic mapping, of degree computable from the equation's data.
  11. "' Riemann Hilbert correspondence "'( for regular holonomic D-modules ) : there is a functor " DR " called the de Rham functor, that is an equivalence from the category of holonomic D-modules on " X " with regular singularities to the category of perverse sheaves on " X ".
  12. The wider importance of the table, for general second-order differential equations in the complex plane, was shown by Felix Klein, who proved a result to the effect that cases of finite monodromy for such equations and regular singularities could be attributed to changes of variable ( complex analytic mappings of the Riemann sphere to itself ) that reduce the equation to hypergeometric form.
  13. Since these solutions do not have polynomial growth on some sectors around the point  " in the projective line "'P "'1, the equation does not have regular singularities at  " . ( This can also be seen by rewriting the equation in terms of the variable " w " : = 1 / " z ", where it becomes

相鄰詞匯

  1. "regular show in space"造句
  2. "regular signal"造句
  3. "regular simplex"造句
  4. "regular singular point"造句
  5. "regular singular points"造句
  6. "regular singularity"造句
  7. "regular sinus rhythm"造句
  8. "regular sitting"造句
  9. "regular size"造句
  10. "regular skew apeirogon"造句
桌面版繁體版English日本語

Copyright ? 2025 WordTech Co.