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Title: Convergence of solutions of the equations of dynamic linear dipolar elasticity to the solutions of classical elastodynamics

Creator:

Knops, R.J. ; Straughan, B.

Date issued/created:

1976

Resource type:

Text

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Publisher:

Polish Scientific Publishers IFTR

Place of publishing:

Warszawa

Description:

Od Vol. 43, issue 1 (1991) wyd.: Polish Scientific Publishers = PWN ; Od Vol. 50, issue 4 (1998) wyd.: Agencja Reklamowo-Wydawnicza A. Grzegorczyk ; Od Vol. 53, issue 4/5 (2001) wyd: PAS. IFTR ; 253-584 pages ; 24 cm

Type of object:

Journal/Article

Relation:

Archives of Mechanics

Volume:

28

Issue:

3

Start page:

431

End page:

441

Detailed Resource Type:

Journal

Resource Identifier:

oai:rcin.org.pl:130974

Source:

IPPT PAN, call no. P.262 ; click here to follow the link

Language:

eng ; pol ; rus

Rights:

Creative Commons Attribution BY 4.0 license

Terms of use:

Copyright-protected material. [CC BY 4.0] May be used within the scope specified in Creative Commons Attribution BY 4.0 license, full text available at: ; -

Digitizing institution:

Institute of Fundamental Technological Research of the Polish Academy of Sciences

Original in:

Library of the Institute of Fundamental Technological Research of The Polish Academy of Sciences

Projects co-financed by:

Operational Program Digital Poland, 2014-2020, Measure 2.3: Digital accessibility and usefulness of public sector information; funds from the European Regional Development Fund and national co-financing from the state budget.

Access:

Open

Subject and keywords:

Mechanika stosowana - czasopisma [KABA]

Object collections:

• Digital Repository of Scientific Institutes > Partners' collections > Institute of Fundamental Technological Research PAS > Serials > Archives of Mechanics
• Digital Repository of Scientific Institutes > Literature > Journals/Articles

Last modified:

Oct 2, 2020

In our library since:

Jul 3, 2020

Number of object content downloads / hits:

28

All available object's versions:

https://rcin.org.pl./publication/92384

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OAI-PMH

• Archives of Mechanics / AMS
  • Vol. 63 nr 5-6 (2011)
  • Vol. 63 nr 4 (2011)
  • Vol. 63 nr 3 (2011)
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  • Vol. 62 nr 6 (2010)
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  • Vol. 43 nr 6 (1991)
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  • Vol. 43 nr 2-3 (1991)
  • Vol. 43 nr 1 (1991)
  • Vol. 42 nr 6 (1990)
  • Vol. 42 nr 4-5 (1990)
  • Vol. 42 nr 3 (1990)
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  • Vol. 42 nr 1 (1990)
  • Vol. 41 nr 6 (1989)
  • Vol. 41 nr 5 (1989)
  • Vol. 41 nr 4 (1989)
  • Vol. 41 nr 2-3 (1989)
  • Vol. 41 nr 1 (1989)
  • Vol. 40 nr 5-6 (1988)
  • Vol. 40 nr 4 (1988)
  • Vol. 40 nr 2-3 (1988)
  • Vol. 40 nr 1 (1988)
  • Vol. 39 nr 6 (1987)
  • Vol. 39 nr 5 (1987)
  • Vol. 39 nr 4 (1987)
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  • Vol. 39 nr 1-2 (1987)
  • Vol. 38 nr 5-6 (1986)
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  • Vol. 37 nr 6 (1985)
  • Vol. 37 nr 4-5 (1985)
  • Vol. 37 nr 3 (1985)
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  • Vol. 36 nr 5-6 (1984)
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  • Vol. 35 nr 5-6 (1983)
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  • Vol. 35 nr 1 (1983)
  • Vol. 34 nr 5-6 (1982)
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  • Vol. 33 nr 6 (1981)
  • Vol. 33 nr 5 (1981)
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  • Vol. 33 nr 3 (1981)
  • Vol. 33 nr 2 (1981)
  • Vol. 33 nr 1 (1981)
  • Vol. 32 nr 6 (1980)
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  • Vol. 31 nr 6 (1979)
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  • Vol. 30 nr 6 (1978)
  • Vol. 30 nr 4-5 (1978)
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  • Vol. 30 nr 1 (1978)
  • Vol. 29 nr 6 (1977)
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  • Vol. 28 nr 5-6 (1976)
  • Vol. 28 nr 4 (1976)
  • Vol. 28 nr 3 (1976)
    • Spis treści, strony tytułowe, przedmowa
    • Achenbach, J.D., 1976, Generalized continuum theories for directionally reinforced solids
    • Alblas, J.B., 1976, A note on the physical foundation of the theory of multi-pole stresses
    • Axelrad, D.R., 1976, Micromechanics of discrete systems
    • Datta, S.K., 1976, Scattering of elastic waves by a distribution of inclusions
    • Diner, G., 1976, Derivation of a generalized continuum theory for heterogenous materials
    • Dorfman, J.R., 1976, Kinetic theory of hydrodynamic flows
    • Edelen, D.G.B., 1976, Theories with carrier fields: multiple-interaction nonlocal formulations
    • Eimer, Cz., 1976, Plastic strains in composite media
    • Enz, C.P., 1976, Coupled hydrodynamic modes near structural phase transitions in crystal
    • Gairola, B.K.D., 1976, The nonlocal theory of elasticity and its application to interaction of point defects
    • Hermann, G., 1976, On continuum modeling of the dynamic behavior of layered composites
    • Jeffrey, D.J., 1976, On the averaged-equation approach to conduction through suspension
    • Knops, R.J., 1976, Convergence of solutions of the equations of dynamic linear dipolar elasticity to the solutions of classical elastodynamics
    • Kroupa, F., 1976, Non-planar dislocation waves
    • Kroener, E., 1976, Ordered versus disordered materials: consequences for the continuum model
    • Lambermont, J., 1976, Plastic deformation of F.C.C. polycrystals in the microstrain region
    • Leal, L.G., 1976, The effective conductivity of dilute suspensions
    • Ludwig, W., 1976, Invariance conditions in the transmition from discrete lattice models to the continuum limit
    • Mazilu, P., 1976, On the theory of linear elasticity in statistically homogenous media
    • Provan, J.W., 1976, The effective elastic response of randomly oriented polycrystalline solids in tension
    • Rivlin, R.S., 1976, The passage from a particle system to a continuum model
    • Rogula, D., 1976, Quasicontinuum theory of crystals
    • Woźniak, Cz., 1976, On the relation between discrete and continuum mechanics of certain material systems
  • Vol. 28 nr 2 (1976)
  • Vol. 28 nr 1 (1976)
  • Vol. 27 nr 5-6 (1975)
  • Vol. 27 nr 4 (1975)
  • Vol. 27 nr 3 (1975)
  • Vol. 27 nr 2 (1975)
  • Vol. 27 nr 1 (1975)
  • Vol. 26 nr 6 (1974)
  • Vol. 26 nr 5 (1974)
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  • Vol. 26 nr 1 (1974)
  • Vol. 25 nr 6 (1973)
  • Vol. 25 nr 5 (1973)
  • Vol. 25 nr 4 (1973)
  • Vol. 25 nr 3 (1973)
  • Vol. 25 nr 2 (1973)
  • Vol. 25 nr 1 (1973)
  • Vol. 24 nr 5-6 (1972)
  • Vol. 24 nr 4 (1972)
  • Vol. 24 nr 3 (1972)
  • Vol. 24 nr 2 (1972)
  • Vol. 24 nr 1 (1972)
  • Vol. 23 nr 6 (1971)
  • Vol. 23 nr 5 (1971)
  • Vol. 23 nr 4 (1971)
  • Vol. 23 nr 3 (1971)
  • Vol. 23 nr 2 (1971)
  • Vol. 23 nr 1 (1971)

Edition name	Date
Knops, R.J., 1976, Convergence of solutions of the equations of dynamic linear dipolar elasticity to the solutions of classical elastodynamics	Oct 2, 2020

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