Normal view MARC view

Entry Topical Term

Number of records used in: 9

000 - LEADER

  • fixed length control field: 01362nz 2200241n 4500

000 - LEADER

  • fixed length control field: 1

001 - CONTROL NUMBER

  • control field: 31638

003 - CONTROL NUMBER IDENTIFIER

  • control field: P5A

005 - DATE AND TIME OF LATEST TRANSACTION

  • control field: 20221101114411.0

008 - FIXED-LENGTH DATA ELEMENTS

  • fixed length control field: 860917|| anannbab| |a ana |||||

010 ## - LIBRARY OF CONGRESS CONTROL NUMBER

  • LC control number: sh 86005937

035 ## - SYSTEM CONTROL NUMBER

  • System control number: oca02152140

040 ## - CATALOGING SOURCE

  • Original cataloging agency: DLC
  • Transcribing agency: DLC

053 ## - LC CLASSIFICATION NUMBER

  • Classification number element-single number or beginning number of span: QA372

150 ## - HEADING--TOPICAL TERM

  • Topical term or geographic name entry element: Painlevé equations.

670 ## - SOURCE DATA FOUND

  • Source citation: Work cat.: Its, A.R. The isomonodromic deformation method in the theory of Painlevé equations, c1986: p. 1
  • Information found: (Painlevé equations appeared in the theory of ordinary differential equations in connection with a classification problem for equations whose general integral, under certain conditions, must have no movable branch-type singularities. Of 50 types of equations of this form, only 6 cannot be reduced to linear equations, these are Painlevé equations; Painlevé functions or Painlevé transcendents)

670 ## - SOURCE DATA FOUND

  • Source citation: CompuMath cit. index
  • Information found: (Painlevé equations)

670 ## - SOURCE DATA FOUND

  • Source citation: Encyc. dict. math.: p. 898
  • Information found: (under Sec. 284C are given the 6 Painlevé equations; Painlevé transcendental functions)

675 ## - SOURCE DATA NOT FOUND

  • Source citation: TEST;
  • Source citation: ASTI;
  • Source citation: McGraw-Hill dict. sci. tech.;
  • Source citation: Math. subj. classif.;
  • Source citation: James math. dict.

950 ## -

  • : g
  • : Differential equations, Nonlinear
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