Entry Topical Term

Number of records used in: 1

001 - CONTROL NUMBER

• control field: 4574

003 - CONTROL NUMBER IDENTIFIER

• control field: TR-AnTOB

005 - DATE AND TIME OF LATEST TRANSACTION

• control field: 20201120145446.0

008 - FIXED-LENGTH DATA ELEMENTS

• fixed length control field: 970730|| azannbab| |a ana

010 ## - LIBRARY OF CONGRESS CONTROL NUMBER

• LC control number: sh 97005887

035 ## - SYSTEM CONTROL NUMBER

• System control number: (TR-AnTOB)4574

040 ## - CATALOGING SOURCE

• Original cataloging agency: DLC
• Transcribing agency: DLC
• Modifying agency: TR-AnTOB

053 #0 - LC CLASSIFICATION NUMBER

• Classification number element--single number or beginning number of span: QA614.813

150 #0 - HEADING--TOPICAL TERM

• Topical term or geographic name entry element: Attractors (Mathematics)

450 #0 - SEE FROM TRACING--TOPICAL TERM

• Topical term or geographic name entry element: Attracting sets (Mathematics)

450 #0 - SEE FROM TRACING--TOPICAL TERM

• Topical term or geographic name entry element: Attractors of a dynamical system

450 #0 - SEE FROM TRACING--TOPICAL TERM

• Topical term or geographic name entry element: Dynamical system, Attractors of

450 #0 - SEE FROM TRACING--TOPICAL TERM

• Topical term or geographic name entry element: Sets, Attracting (Mathematics)

450 ## - SEE FROM TRACING--TOPICAL TERM

• Topical term or geographic name entry element: Çekiciler (Matematik)

550 #0 - SEE ALSO FROM TRACING--TOPICAL TERM

• Control subfield: g
• Topical term or geographic name entry element: Differentiable dynamical systems

670 ## - SOURCE DATA FOUND

• Source citation: Work cat.: 97-35733: Buescu, J. Exotic attractors, c1997:
• Information found: CIP galley (attractors, attractor of a dynamical system)

670 ## - SOURCE DATA FOUND

• Source citation: Academic Press dict. sci. tech.
• Information found: (attractor. Chaotic dynamics: a set of points in the phase space of a dissipative dynamical system that are visited in the asymptotic (infinitely long time) evolution of a trajectory. Mathematics: a close set A on a manifold M with a flow is an attractor (or attracting set) for the flow if there exists a neighborhood U of A such that for each neighborhood V of A, the image of U under the flow is eventually contained in V. A is also required to be preserved under the flow)

670 ## - SOURCE DATA FOUND

• Source citation: Encyc. dict. math.:
• Information found: p. 492, under Differentiable dynamical systems (attractor)

670 ## - SOURCE DATA FOUND

• Source citation: Math. subj. classif.
• Information found: (58-XX, Global analysis, analysis on manifolds; 58Fxx, Ordinary differential equations on manifolds, dynamical systems; 58F12, Structure of attractors (and repellors))

670 ## - SOURCE DATA FOUND

• Source citation: Eisenreich. Mathematik
• Information found: (attractor)

670 ## - SOURCE DATA FOUND

• Source citation: McGraw-Hill dict. sci. tech.
• Information found: (attractor)

688 ## - APPLICATION HISTORY NOTE

• Institution to which field applies: TR-AnTOB
• Application history note: Op 20.11.2020

750 ## - ESTABLISHED HEADING LINKING ENTRY--TOPICAL TERM

• Authority record control number or standard number: https://lccn.loc.gov/sh97005887
• Source of heading or term: lcsh