Semianalytic finite-element method in continuum creep fracture mechanics problems for complex-shaped spatial bodies and related systems. Part 1. resolving relationships of the semianalytic finite-element method and algorithms for solving the continuum creep fracture problems

被引：1

作者：

Bazhenov V.A. ^{[1
]}

Gulyar A.I. ^{[1
]}

Maiboroda E.E. ^{[2
]}

Piskunov S.O. ^{[1
]}

机构：

[1] Kiev National University of Construction and Architecture, Kiev

[2] State Scientific and Technical Center for Nuclear and Radiation Safety, Kiev

来源：

Strength of Materials | 2002年 / 34卷 / 5期

关键词：

continuum fracture mechanics; creep; damageability of material; semianalytic finite-element method; spatial bodies;

D O I：

10.1023/A:1021017708480

中图分类号：

学科分类号：

摘要：

The paper presents physical equations of continuum creep fracture mechanics. Resolving relationships have been derived for a heterogeneous circular nonclosed finite element. The authors have constructed algorithms for solving the creep problem by using Kachanov-Rabotnov scalar parameter of damageability and modeling the conditions of interaction in systems with spatial bodies. © 2002 Plenum Publishing Corporation.

引用

页码：425 / 433

页数：8

共 17 条

[1] Semianalytic finite-element method in continuum creep fracture mechanics problems for complex-shaped spatial bodies and related systems. Part II. Practical application
[J]. Bazhenov, V.A., 1600, Institut Problem Prochnosti NAN
[2] Semianalytic finite-element method in continuum creep-fracture mechanics problems for complex-shaped spatial bodies and related systems. Part 3. practical applications
Bazhenov, V.A.
Gulyar, A.I.
Maiboroda, E.E.
Piskunov, S.O.
[J]. Strength of Materials, 2003, 35 (01) : 45 - 51
[3] Semianalytic finite-element method in continuum creep fracture mechanics problems for complex-shaped spatial bodies and related systems. Part 2. analysis of reliability of the results and efficiency of the method, and algorithms for solving the problems
Bazhenov V.A.
Gulyar A.I.
Maiboroda E.E.
Piskunov S.O.
[J]. Strength of Materials, 2002, 34 (06) : 536 - 540
[4] Semianalytic Finite-Element Method in Problems of Nonlinear Continuum Mechanics
V. A. Bazhenov
A. I. Gulyar
[J]. International Applied Mechanics, 2003, 39 : 402 - 437
[5] Semianalytic finite-element method in problems of nonlinear continuum mechanics
Bazhenov, VA
Gulyar, AI
[J]. INTERNATIONAL APPLIED MECHANICS, 2003, 39 (04) : 402 - 437
[6] Semianalytic Finite-Element Method in Dynamic Problems of Linear Fracture Mechanics
Bazhenov, V. A.
Vabishchevich, M. O.
Solodei, I. I.
Chepurnaya, E. A.
[J]. INTERNATIONAL APPLIED MECHANICS, 2018, 54 (05) : 519 - 530
[7] Semianalytic finite-element method in creep problems of continual fracture mechanics of irregular space bodies and their systems. Part 2. Verification of results, efficiency of the method, and the algorithm of problems solution
Bazhenov, V.A.
Gulyar, A.I.
Majboroda, E.E.
Piskunov, S.O.
[J]. Problemy Prochnosti, 2002, (06): : 14 - 20
[8] Semi-analytical finite-element method in creep problems of continual fracture mechanics of irregular spatial bodies and their systems. Part I. Resolving relations of a semi-analytical finite element method and problem algorithms of continual creep fracture
Bazhenov, V.A.
Gulyar, A.I.
Majboroda, E.E.
Piskunov, S.O.
[J]. Problemy Prochnosti, 2002, (05): : 5 - 16
[9] A FINITE-ELEMENT METHOD FOR CONTACT PROBLEMS RELATED TO FRACTURE-MECHANICS
YAGAWA, G
HIRAYAMA, H
[J]. INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1984, 20 (12) : 2175 - 2195
[10] The moment scheme of the finite-element method in problems of nonlinear continuum mechanics
Bazhenov, V.A.
Sakharov, A.S.
Tsykhanovskij, V.K.
[J]. Prikladnaya Mekhanika, 2002, 38 (06): : 24 - 63

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