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SIMPLIFIED EQUATIONS FOR THE GEOMETRICALLY NON-LINEAR THIN ELASTIC SHELLS.PIETRASZKIEWICZ W.1978; PRACE INST. MASZ. PRZEPHYW.; POLSKA; DA. 1978; NO 75; PP. 165-173; ABS. POL. RUSSE; BIBL. 14 REF.Article

CONSISTENT SECOND APPROXIMATION TO THE ELASTIC STRAIN ENERGY OF A SHELLPIETRASZKIEWICZ W.1979; Z. ANGEW. MATH. MECH.; DDR; DA. 1979; VOL. 59; NO 5; PP. T206-T208; BIBL. 6 REF.Article

Refined resultant thermomechanics of shellsPIETRASZKIEWICZ, W.International journal of engineering science. 2011, Vol 49, Num 10, pp 1112-1124, issn 0020-7225, 13 p.Article

THREE FORMS OF GEOMETRICALLY NON-LINEAR BENDING SHELL EQUATIONSPIETRASZKIEWICZ W.1981; PRACE INST. MASZ. PRZEPLYW.; POL; DA. 1981; NO 81; PP. 79-92; ABS. POL/RUS; BIBL. 14 REF.Article

ENTIRELY LAGRANGIAN NONLINEAR THEORY OF THIN SHELLSPIETRASZKIEWICZ W; SZWABOWICZ ML.1981; ARCH. MECH.; ISSN 0373-2029; POL; DA. 1981; VOL. 33; NO 2; PP. 273-288; ABS. POL/RUS; BIBL. 34 REF.Article

VARIATIONAL PRINCIPLES IN THE GEOMETRICALLY NON-LINEAR THEORY OF SHELLS UNDERGOING MODERATE ROTATIONSSCHMIDT R; PIETRASZKIEWICZ W.1981; ING.-ARCH.; ISSN 0020-1154; DEU; DA. 1981; VOL. 50; NO 3; PP. 187-201; ABS. GER; BIBL. 45 REF.Article

Lagrangian description and incremental formulation in the non-linear theory of thin shellsPIETRASZKIEWICZ, W.International journal of non-linear mechanics. 1984, Vol 19, Num 2, pp 115-140, issn 0020-7462Article

FINITE ROTATIONS IN THE DESCRIPTION OF CONTINUUM DEFORMATIONPIETRASZKIEWICZ W; BADUR J.1983; INTERNATIONAL JOURNAL OF ENGINEERING SCIENCE; ISSN 0020-7225; GBR; DA. 1983; VOL. 21; NO 9; PP. 1097-1115; BIBL. 47 REF.Article

EFFET DES FACTEURS PHYSICOCHIMIQUES ET BIOLOGIQUES D'ENVIRONNEMENT, SUR LA REPLICATION DU POLIOVIRUSJANKOWSKI M; PIETRASZKIEWICZ W.1976; MED. DOSW. MIKROBIOL.; POLSKA; DA. 1976; VOL. 28; NO 2; PP. 201-212; ABS. RUSSE ANGL.; BIBL. 29 REF.Article

Work-conjugate boundary conditions in the nonlinear theory of thin shellsMAKOWSKI, J; PIETRASZKIEWICZ, W.Journal of applied mechanics. 1989, Vol 56, Num 2, pp 395-402, issn 0021-8936Article

ANALYSE DES SYSTEMES DE CHARPENTES SPATIALES EN TENANT COMPTE DES EFFETS DE FORCES AXIALES ET DE LA DEFORMATION DE FLEXION DES POUTRESPIETRASZKIEWICZ W; LIDKE M; WEKEZER J et al.1976; ROZPR. INZYN.; POLSKA; DA. 1976; VOL. 24; NO 3; PP. 559-572; ABS. RUSSE ANGL.; BIBL. 10 REF.Article

On unique kinematics for the branching shellsPIETRASZKIEWICZ, W; KONOPINSKA, V.International journal of solids and structures. 2011, Vol 48, Num 14-15, pp 2238-2244, issn 0020-7683, 7 p.Article

Direct determination of the rotation in the polar decomposition of the deformation gradient by maximizing a Rayleigh quotientBOUBY, C; FORTUNE, D; PIETRASZKIEWICZ, W et al.Zeitschrift für angewandte Mathematik und Mechanik. 2005, Vol 85, Num 3, pp 155-162, issn 0044-2267, 8 p.Article

Jump conditions in the non-linear theory of thin irregular shellsMAKOWSKI, J; PIETRASZKIEWICZ, W; STUMPF, H et al.Journal of elasticity. 1999, Vol 54, Num 1, pp 1-26, issn 0374-3535Article

On the general form of jump conditions for thin irregular shellsMAKOWSKI, J; PIETRASZKIEWICZ, W; STUMPF, H et al.Archives of Mechanics. 1998, Vol 50, Num 3, pp 483-495, issn 0373-2029Conference Paper

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