Optimal design of disks with respect to ductile creep rupture time

Author:

Szuwalski K.

Publisher

Springer Science and Business Media LLC

Subject

Control and Optimization,Computer Graphics and Computer-Aided Design,Computer Science Applications,Control and Systems Engineering,Software,General Engineering

Reference15 articles.

1. Gajewski, A. 1981: Effect of physical nonlinearities on optimal design structures.Proc. IUTAM Symp. on Physical Nonlinearities (held in Senlis), pp. 81–84. Berlin, Heidelberg, New York: Springer

2. Ganczarski, A.; Skrzypek, J. 1989: Optimal prestressing and design of rotating disks against brittle-rupture under unsteady creep conditions.Rozpr. Inż. (Eng. trans.)37, 627–650

3. Ganczarski, A.; Skrzypek, J. 1992: Optimal shape of prestressed disks in creep.Struct. Optim. 4, 47–54

4. Gunneskov, O. 1976: Optimal design of rotating disks in creep.J. Struct. Mech. 2, 141–160

5. Hoff, N.J. 1953: The necking and rupture of rods subjected to constant tensile loads.J. Appl. Mech. Trans. ASME 20, 105–112

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1. Creep in Structures;Encyclopedia of Continuum Mechanics;2020

2. ANNULAR ROTATING DISKS OPTIMAL WITH RESPECT TO MIXED CREEP RUPTURE;J THEOR APP MECH-POL;2018

3. Creep in Structures;Encyclopedia of Continuum Mechanics;2018

4. Mathematical and numerical modelling of large creep deformations for annular rotating disks;Applied Mathematics and Mechanics;2015-11

5. Mathematical and Numerical Modelling of Large Axisymmetric Creep Strains and Damage;Applied Mechanics and Materials;2015-08

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