- Nonlinear Dynamics
Entry Topical Term
001 - CONTROL NUMBER
- control field: 101122
003 - CONTROL NUMBER IDENTIFIER
- control field: TR-AnTOB
005 - DATE AND TIME OF LATEST TRANSACTION
- control field: 20200520111024.0
008 - FIXED-LENGTH DATA ELEMENTS
- fixed length control field: 161231n|eazcnnaab| |a aaa
035 ## - SYSTEM CONTROL NUMBER
- System control number: (DNLM)D017711
035 ## - SYSTEM CONTROL NUMBER
- System control number: (TR-AnTOB)290286
035 ## - SYSTEM CONTROL NUMBER
- System control number: 101122
040 ## - CATALOGING SOURCE
- Original cataloging agency: DNLM
- Transcribing agency: DNLM
- Modifying agency: TR-AnTOB
- Subject heading/thesaurus conventions: mesh
072 ## - SUBJECT CATEGORY CODE
- Subject category code: E5.
- Subject category code subdivision: 599.
- Subject category code subdivision: 850
072 ## - SUBJECT CATEGORY CODE
- Subject category code: H1.
- Subject category code subdivision: 548.
- Subject category code subdivision: 675
150 ## - HEADING--TOPICAL TERM
- Topical term or geographic name entry element: Nonlinear Dynamics
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Non-linear Dynamics
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Non-linear Models
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Chaos Theory
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Models, Nonlinear
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Chaos Theories
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Dynamics, Non-linear
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Dynamics, Nonlinear
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Model, Non-linear
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Model, Nonlinear
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Models, Non-linear
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Non linear Dynamics
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Non linear Models
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Non-linear Dynamic
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Non-linear Model
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Nonlinear Dynamic
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Nonlinear Model
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Nonlinear Models
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Theories, Chaos
- Control subfield: nnna
450 ## - SEE FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Theory, Chaos
- Control subfield: nnna
550 ## - SEE ALSO FROM TRACING--TOPICAL TERM
- Topical term or geographic name entry element: Fractals
680 ## - PUBLIC GENERAL NOTE
- Explanatory text: The study of systems which respond disproportionately (nonlinearly) to initial conditions or perturbing stimuli. Nonlinear systems may exhibit "chaos" which is classically characterized as sensitive dependence on initial conditions. Chaotic systems, while distinguished from more ordered periodic systems, are not random. When their behavior over time is appropriately displayed (in "phase space"), constraints are evident which are described by "strange attractors". Phase space representations of chaotic systems, or strange attractors, usually reveal fractal (FRACTALS) self-similarity across time scales. Natural, including biological, systems often display nonlinear dynamics and chaos.
688 ## - APPLICATION HISTORY NOTE
- Institution to which field applies: TR-AnTOB
- Application history note: Op 20.05.2020
750 ## - ESTABLISHED HEADING LINKING ENTRY--TOPICAL TERM
- Authority record control number or standard number: https://id.nlm.nih.gov/mesh/D017711
- Source of heading or term: mesh
