INSTITUTE OF
FLUID-FLOW MACHINERY Polish Academy of Sciences

Homepage » Research Centres » C4 - Centre of Mechanics of Machines » Wojciech Pietraszkiewicz » Selected Publications

Homepage

Wojciech Pietraszkiewicz

Back

Centre for
\Mechanics of Machines

Papers in Journals and Books

Design of cylindrical shell roofs. Confrontation of folded plate methods and Schorer’s approximation (in Polish),
Arch. Inż. Ląd. 9 (1963), 1, 89-105. (with E. Bielewicz)
The case of axial symmetry of shallow shells (in Polish),
Rozpr. Inż. 14 (1966), 2, 241-262.
On a solving equation for shallow shells,
Bull. Acad. Polon. Sci., Serie sci. techn. 15 (1967), 5, 265-270.
On the linear theory of shallow shells (in Polish),
Rozpr. Inż. 15 (1967), 2, 349-358.
On the multivaluedness of solutions of shallow shells,
Bull. Acad. Polon. Sci., Serie sci. techn. 15 (1967), 10, 877-881.
On the multivaluedness of stress functions in the linear theory of shells,
Bull. Acad. Polon. Sci., Serie sci. techn. 15 (1967), 10, 871-876.
Some static problems of shallow shells of revolution (in Polish),
Trans. Inst. Fluid-Flow Mach. 38 (1967), 67-95; 39 (1968), 133-184.
Multivalued stress functions in the linear theory of shells,
Arch. Mech. Stos. 20 (1968), 1, 37-45.
Multivalued solutions for shallow shells,
Arch. Mech. Stos. 20 (1968), 1, 3-10.

Stresses in an isotropic elastic solid after successive superposition of two small deformations (in Polish),
Trans. Inst. Fluid-Flow Mach. 52 (1971), 129-141.
Material equations of motion for nonlinear theory of shells,
Bull. Acad. Polon. Sci., Serie sci techn. 19 (1971), 6, 261-266.
On the elasticity tensors of deformed isotropic solids,
Bull. Acad. Polon. Sci., Serie sci. techn. 19 (1971), 9, 641-646.
Lagrangean non-linear theory of shells,
Arch. Mech. Stos. 26 (1974), 2, 221-228.
On the Lagrangean non-linear theory of moving shells,
Trans. Ins. Fluid-Flow Mach. 64 (1974), 91-103.
Stress in isotropic elastic solid under superposed deformation,
Arch. Mech. Stos. 26 (1974), 5, 871-884.
Analysis of spatial frame systems with taking into account the effect of axial forces on the bending deformation of rods (in Polish),
Rozpr. Inż. 24 (1976), 3, 559-572. (with J. Wekezer, M. Lidke, A. Zmitrowicz)

Some exact reduction of the non-linear shell compatibility conditions,
ZAMM 57 (1977), 5, T133-T134.
Simplified equations for the geometrically non-linear thin elastic shells,
Trans. Inst. Fluid-Flow Mach. 74 (1978), 165-173.
Non-linear theories of thin elastic shells (in Polish),
In: Shell Structures (in Polish), ed. by J. Orkisz and Z. Waszczyszyn, 1, 27-50; Polish Scientific Publishers, Warszawa 1978.
Some relations of the non-linear theory of Reissner type shells (in Russian),
Vestnik Leningradskogo Un-ta, Seriia Mat., Mech. Astr. (1979), 1, 115-124.
Consistent second approximation to the elastic strain energy of a shell,
ZAMM 59 (1979), 5, T206-T208.
Some problems of the non-linear theory of shells (in Polish),
Mech. Teor. Stos. 18 (1980), 2, 169-192.
Finite rotations in shells,
In: Theory of Shells, ed. by W.T. Koiter and G.K. Mikhailov, 445-471; North-Holland P.Co., Amsterdam 1980.

Variational principles in the geometrically non-linear theory of shells undergoing moderate rotations,
Ing. – Archiv 50 (1981), 3, 187-201. (with R. Schmidt)
Entirely Lagrangian non-linear theory of thin shells,
Arch. Mech. 33 (1981), 2, 273-288. (with M.L. Szwabowicz)
Three forms of geometrically non-linear bending shell equations,
Trans. Inst. Fluid-Flow Mach. 81 (1981), 79-92.
On consistent approximations in the geometrically non-linear theory of shells,
Ruhr-Universität, Mitt. Inst. f. Mech. Nr 26, Bochum, Juni 1981.
Determination of displacements from given strains in the non-linear continuum mechanics,
ZAMM 62 (1982), 3-4, T154-T156.
Hu - Washizu variational functional for the Lagrangian geometrically non-linear theory of thin elastic shells,
ZAMM 62 (1982), 3-4, T156-T158. (with M.L. Szwabowicz)
Finite rotations in the description of continuum deformation,
Int. J. Engng Sci. 21 (1983), 9, 1097-1115. (with J. Badur)
A simplest consistent version of the geometrically non-linear theory of shells undergoing large/small rotations,
ZAMM 63 (1983), 5, T200-T202.
On non-classical forms of compatibility conditions in continuum mechanics,
In: Trends in Application of Pure Mathematics to Mechanics, ed. by J. Brilla, 4, 197-227;
Pitman Adv. Publ. Pr., Boston 1983. (with J. Badur)

Incremental formulation of the non-linear theory of thin shells in the total Lagrangian description,
ZAMM 64 (1984), 4, T65-T67. (with J. Makowski)
Lagrangian description and incremental formulation in the non-linear theory of thin shells,
Int. J. Non-Linear Mech. 19 (1984), 2, 115-140.
On entirely Lagrangian displacemental form of non-linear shell equations, In: Flexible Shells,
ed. by E.L. Axelred and F.A. Emmerling, 106-123; Springer-Verlag, Berlin 1984.
On geometrically non-linear theory of elastic shells derived from pseudo-Cosserat continuum with constrained micro-rotations,
In: Finite Rotations in Structural Mechanics, ed. by W. Pietraszkiewicz, 19-32; Springer-Verlag, Berlin 1986. (with J. Badur)
Work – conjugate boundary conditions in the non-linear theory of thin shells,
Trans. ASME, J. Appl. Mech. 56 (1989), 2, 395-402. (with J. Makowski)

Theory and numerical analysis of shells undergoing large elastic strains,
Int. J. Solids Str. 29 (1992), 6, 689-709. (with B. Schieck, H. Stumpf)
Addendum to: Bibliography of monographs and surveys on shells,
Appl. Mech. Revs 45 (1992), 6, 249-250.
Unified Lagrangian displacement formulation of the non-linear theory of thin shells,
R. BCM – J. Braz. Soc. Mech. Sci. 14 (1992), 4, 327-345.
Explicit Lagrangian incremental and buckling equations for the non-linear theory of thin shells,
Int. J. Non-Linear Mech. 28 (1993), 2, 209-220.
Work – conjugate boundary conditions associated with the total rotation angle of the shell boundary,
Trans. ASME, J. Appl. Mech. 60 (1993), 3, 785-786.
On the work – conjugate boundary conditions associated with the total rotation angle of the shell boundary,
Zesz. Nauk. Pol. Gdańskiej, Nr 522, Bud. Ląd. LI (1995), 311-321.

Closed-form force – elongation relations for the uniaxial viscoelastic behavior of biological soft tissues,
Mech. Res. Comm. 24 (1997), 5, 575-581. (with H. Visarius, L.-P. Nolte)
On the vector of change of boundary curvature in the non-linear T-R type theory of shells,
Trans. St-Petersburg Acad. Sci. for Strength Prob. 1 (1997), 140-148.
On deformational boundary quantities in the nonlinear theory of shear-deformable shells,
ZAMM 77 (1997), S1, S265-S266.
Deformational boundary quantities in the nonlinear theory of shells with transverse shears,
Int. J. Solids Str. 35 (1998), 7-8, 687-699.
On the general form of jump conditions for thin irregular shells,
Arch. Mech. 50 (1998), 3, 483-495. (with J. Makowski, H. Stumpf)
Bernoulli numbers and rotational kinematics,
Trans. ASME, J. Appl. Mech. 66 (1999), 2, 576.
On the non-linear theory of thin shells formulated in rotations (in Polish), In: Problemy Współczesnej Mechaniki,
Zesz. Nauk. Pol. Koszalińskiej, Wydz. BiIŚ No 18 (1999), 105-120.
Jump conditions in the non-linear theory of thin irregular shells,
J. Elasticity 54(1999), 1, 1-26. (with J. Makowski, H. Stumpf)

Large overall motion of flexible branched shell structures,
In: Computational Aspects of Nonlinear Structural Systems with Large Rigid Body Motion, ed. by J. Ambrosio and M. Kleiber, Proc. NATO-ARW, July 2-7, 2000, Pułtusk (Poland), 201-218; IDMEC, Lisboa 2000. (with J. Chróścielewski, J. Makowski)
On the Alumäe type non-linear theory of thin irregular shells,
Izvestiya VUZov, Severo-Kavkazskii Region, Yestestvennye Nauki, Spetzvypusk 2000, 127-136.
On using rotations as primary variables in the non-linear theory of thin irregular shells,
In: Advances in the Mechanics of Plates and Shells, ed. by D. Durban, D. Givoli and J.G. Simmonds, 245-258; Kluwer Acad. Publ., Dordrecht et al. 2001.
On refined intrinsic shell equations in the rotated basis,
In: Applications of Mechanics in Civil and Hydroengineering (in Polish), Ed. by T. Szmidt, 217-231; Institute of Hydroengineering, Gdańsk 2001.
On determination of displacements from given strains and height function in the non-linear theory of thin shells,
J. Theor. Appl. Mech. 40 (2002), 1, 259-272. (with M.L. Szwabowicz)
Non-linear dynamics of flexible shell structures,
Comp. Ass. Mechanics & Engng. Sci. 9 (2002), 3, 341-357. (with J. Chróścielewski, J. Makowski)

Determination of the deformed position of a thin shell from surface strains and height function,
Int. J. Non-Linear Mech. 39 (2004), 8, 1251-1263. (with M.L. Szwabowicz)
FEM and time stepping procedures in non-linear dynamics of flexible branched shell structures,
In: Theories of Plates and Shells, Critical Review and New Applications, ed. by R. Kienzler, H. Altenbach and I. Ott, 21-28; Springer-Verlag, Berlin et al. 2004. (with J. Chóścielewski, I. Lubowiecka)
Intrinsic equations for non-linear deformation and stability of thin elastic shells,
Int. J. Solids and Structures 41 (2004), 11-12, 3275-3292. (with Sz. Opoka)
The non-linear theory of elastic shells with phase transformations,
J. Elasticity 74 (2004), 1, 67-86. (with V.A. Eremeyev)
Continuity conditions in elastic shells with phase transformation,
In: Mechanics of the 21st Century, Proc 21st ICTAM, Warsaw, 15-21 Aug. 2004, ed. by W. Gutkowski and T.A. Kowalewski, CD-ROM, Paper SM19L_10287; Springer, Dordrecht 2005. (with V.A. Eremeyev)
Direct determination of the rotation in the polar decomposition of the deformation gradient by maximizing a Rayleigh quotient,
Z. angew. Math. Mech. 85 (2005), 3, 155-162. (with C. Bouby, D. Fortuné, C. Vallée)
On exact dynamic continuity conditions in the theory of branched shells,
In: Shell Structures: Theory and Applications, ed. by W. Pietraszkiewicz and C. Szymczak, 135-138; Taylor and Francis, London et al. 2005. (with V. Konopińska)
On dynamically and kinematically exact theory of shells,
In: Shell Structures: Theory and Applications, ed. by W. Pietraszkiewicz and C. Szymczak, 163-167; Taylor and Francis, London et al. 2005. (with J. Chróścielewski, J. Makowski)
Local symmetry group in the general theory of elastic shells,
J. Elasticity 85 (2006), 125-152.(with V.A. Eremeyev)

Exact resultant equilibrium conditions in the non-linear theory of branching and self-intersecting shells,
Int. J. Solids & Structures 44 (2007), 1, 352-369. (with V. Konopińska)
Extended non-linear relations of elastic shells undergoing phase transitions,
Z. angew. Math. Mech. 87 (2007), 2, 150-159. (with V. Eremeyev, V. Konopińska)
On quasi-static propagation of the phase interface in thin-walled inelastic bodies,
In: Multi-Phase and Multi-Component Materials under Dynamic Loading, ed. by W.K. Nowacki and Han Zhao, 99-105; IFTR PASci, Warsaw 2007. (with V. Eremeyev)
On continuity conditions at the phase interface of two-phase elastic shells,
In: Multi-Phase and Multi-Component Materials under Dynamic Loading, ed. by W.K. Nowacki and Han Zhao, 373-379; IFTR PASci, Warsaw 2007. (with V. Eremeyev and V. Konopińska)
Determination of the midsurface of a deformed shell from prescribed fields of surface strains and bendings,
Int. J. Solids & Structures 44 (2007), 18-19, 6163-6172. (with M.L. Szwabowicz)
A method of shell theory in determination of the surface from components of its two fundamental forms,
Z. angew. Math. Mech. 87 (2007), 8-9, 603-615. (with C. Vallée)
Determination of the midsurface of a deformed shell from prescribed surface strains and bendings via the polar decomposition,
Int. J. Non-Linear Mech. 43 (2008), 579-587. (with M.L. Szwabowicz, C. Vallée)
On natural strain measures of the non-linear micropolar continuum,
Int. J. Solids & Structures 46 (2009), 774-787. (with V.A. Eremeyev)
On vectorially parameterized natural strain measures of the Cosserat continuum,
Int. J. Solids & Structures 46 (2009), 11-12, 2477-2480. (with V.A. Eremeyev)
Phase transitions in thermoelastic and thermoviscoelastic shells,
Archives of Mechanics 61 (2009), 1, 41-67. (with V.A. Eremeyev)
On modified displacement version of the non-linear theory of this shells,
Int. J. Solids & Structures 46 (2009), 17, 3103-3110. (with S. Opoka)
On refined analysis of bifurcation buckling for the axially compressed circular cylinder,
Int. J. Solids & Structures 46 (2009), 17, 3111-3123. (with S. Opoka)

On tension of a two-phase elastic tube,
In: Shell Structures: Theory and Applications, Vol. 2, ed. by W. Pietraszkiewicz and I. Kreja, 63-66; CRC Press, Taylor & Francis Group, London 2010. ( with V.A. Eremeyev)
On exact two-dimensional kinematics for the branching shells,
In: Shell Structures: Theory and Applications, Vol. 2, ed. by W. Pietraszkiewicz and I. Kreja, 75-78; CRC Press, Taylor & Francis Group, London 2010. ( with V. Konopińska)
On displacemental version of the non-linear theory of thin shells,
In: Shell Structures: Theory and Applications, Vol. 2, ed. by W. Pietraszkiewicz and I. Kreja, 95-98; CRC Press, Taylor & Francis Group, London 2010. ( with Sz. Opoka)
Refined results on buckling of the axially compressed circular cylinder.
In: Shell Structures: Theory and Applications, Vol. 2, ed. by W. Pietraszkiewicz and I. Kreja, 129-132; CRC Press, Taylor & Francis Group, London 2010. ( with Sz. Opoka)
Natural Lagrangian strain measures of the non-linear Cosserat continuum,
In: Mechanics of Generalized Continua: One Hundred Years After Cosserats, ed. by G.A. Maugin and A.V. Metrikine, 79-86; Springer, New York et al. 2010. (with V.A. Eremeyev)
On shear correction factors in the non-linear theory of elastic shells,
Int. J. Solids & Structures 47 (2010), 3537-3545. (with J. Chróścielewski, W. Witkowski)
Development of intrinsic formulation of W.-Z. Chien of the geometrically nonlinear theory of thin elastic shells.
CMES 70 (2010), 2, 153-190.

On unique kinematics for the branching shells.
Int. J. Solids & Structures 49 (2011), 2238-2244. (with V. Konopińska)
On modeling and non-linear elasto-plastic analysis of thin shells with deformable junctions.
Z. angew. Math. Mech. 91(2011), 6, 477-484. (with J. Chróścielewski, V. Konopińska)
Thermomechanics of shells undergoing phase transition.
J. Mech. Phys. Solids 59 (2011), 1395-1412. (with V.A. Eremeyev)
Refined resultant thermomechanics of shells.
Int. J. Engng Sci.49 (2011), 1112-1124.
On the nonlinear theory of two-phase shells.
In: Shell-Like Structures, ed. By H. Altenbach and V.A. Eremeyev, 219-232; Springer-Verlag, Berlin et al. 2011. (with V.A. Eremeyev)
On elasto-plastic analysis of thin shells with deformable junctions.
In: Shell-Like Structures, ed. By H. Altenbach and V.A. Eremeyev, 441-452; Springer-Verlag, Berlin et al. 2011. (with V.A. Eremeyev)

On exact expressions of the bending tensor in the non-linear theory of thin shells.
Appl. Math. Modell. 36 (2012), 4, 1821-1824
Material symmetry group of the non-linear polar-elastic continuum.
Int. J. Solids & Structures 49 (2012), 14, 1993-2005 (with V.A. Eremeyev).
Phase transitions in thermoviscoelastic shells.
In: Encyclopedia of Thermal Stress, ed. by R.B. Hetnarski, pp. 3667-3673. (with V.A. Eremeyev)
Editorial. Refined theories of plates and shells.
J. Appl. Math. Mech. (ZAMM) 94 (2014), 1-2, 5-6. (with V.A. Eremeyev)
Material symmetry group and consistently reduced constitutive equations of the elastic Cosserat continuum.
In: Generalized Continua as Models for Materials, ed. by Altenbach et al., Chapter 5, pp.77-90. Springer-Verlag, Berlin 2013. (with V.A. Eremeyev)
On jump conditions at non-material singular curves in the resultant shell thermomechanics.
In: Shell Structures: Theory and Applications, Vol. 3, ed. by W. Pietraszkiewicz and J. Górsk,, CRC Press/Balkema, Taylor & Francis Group, London 2014, ISBN 978-1-138-00082-7, pp. 117-120, (with V. Konopińska)
On refined constitutive equations in the six-field theory of elastic shells.
In: Shell Structures: Theory and Applications, Vol. 3, ed. by W. Pietraszkiewicz and J. Górski, CRC Press/Balkema, Taylor & Francis Group, London 2014, ISBN 978-1-138-00082-7, pp. 137-140, (with V. Konopińska)
Drilling couples and refined constitutive equations in the resultant geometrically non-linear theory of elastic shells.
Int. J. Solids & Structures 51 (2014) 2133-2143. (with V. Konopińska)
Singular curves in the resultant thermomechanics of shells.
Int. J. Engng Science 80 (2014) 21-31. (with V. Konopińska)

Junctions in shell structures: A review.
Thin-Walled Structures 95 (2015) 310-334.
(with V. Konopińska)
Material symmetry group and constitutive equations of multipolar anisotropic elastic solids.
Math. Mech. Solids 21 (2016), 2, 210-221.
(with V.A. Eremeyev)
The resultant linear six-field theory of elastic shells: What it brings to the classical linear shell models?
J. Appl. Math. Mech. – ZAMM 96 (2016), 8, 899-915.
On a description of deformable junction in the resultant nonlinear shell theory.
In: Advanced Methods of Continuum Mechanics for Marerials and Structures,
ed. by K. Naumenko and M. Assmus, pp. 457-468, Springer Media, Singapore 2016.
On the resultant six-field linear theory of elastic shells.
In: Advances in Mechanics: Theoretical, Computational and Interdisciplinary Issues,
Ed. by M. Kleiber et al., pp. 473-477, CRC Press, Taylor&Francis Group, London 2016.
On constitutive relations in the resultant non-linear theory of shells.
In: Statics, Dynamics and Stability of Structures,
ed. by Z. Kołakowski and R.I. Mania, Ch. 13, pp. 298-318, Łódź University of Technology, 2016. (with. S. Burzyński, J. Chróścielewski, K. Daszkiewicz, A. Sabik, B. Sobczak, W. Witkowski)

Surface geometry, elements
in: Encyclopedia of Continuum Mechanics, Section: Shells, ed. by H. Altenbach and A. Őchsner, Springer-Verlag, Berlin et al. 2018
Thin elastic shells, linear theory
in: Encyclopedia of Continuum Mechanics, Section: Shells, ed. by H. Altenbach and A. Őchsner, Springer-Verlag, Berlin et al. 2018
Thin elastic shells, Lagrangian geometrically non-linear theory
in: Encyclopedia of Continuum Mechanics, Section: Shells, ed. by H. Altenbach and A. Őchsner, Springer-Verlag, Berlin et al. 2018
Elastic shells, resultant non-linear theory
in: Encyclopedia of Continuum Mechanics, Section: Shells, ed. by H. Altenbach and A. Őchsner, Springer-Verlag, Berlin et al. 2018
Elastic shells, material symmetry group
in: Encyclopedia of Continuum Mechanics, Section: Shells, ed.by H. Altenbach and A. Őchsner, Springer-Verlag, Berlin et al. 2018 (with V.A. Eremeyev)
Junctions in irregular shell structures
in: Encyclopedia of Continuum Mechanics, Section: Shells, ed. by H. Altenbach and A. Őchsner, Springer-Verlag, Berlin et al. 2018
Shell thermomechanics, resultant non-linear theory
in: Encyclopedia of Continuum Mechanics, Section: Shells, ed. by H. Altenbach and A. Őchsner, Springer-Verlag, Berlin et al. 2018
Nonlinear resultant theory of shells accounting for thermodiffusion. Continuum Mechanics and Thermodynamics 33(2021), 893-909. (with V.A. Eremeyev)

Nie pamiętam hasła. Please enter your username or email address. Instructions for resetting the password will be immediately emailed to you.

Return to login form

Webmail

Institute in a nutshell

KEZO Research Centre in a nutshell

HYDROGEN TECHNOLOGIES

PROJECTS

BEEC

INSTITUTE OF
FLUID-FLOW MACHINERY
Polish Academy of Sciences

Last update: 14.03.2025 09:23

TO TOP

W celu poprawnego funkcjonowania strony Instytutu Maszyn Przepływowych Polskiej Akademii Nauk stosujemy pliki cookies. Możesz je wyłączyć - więcej. - lub zamknąć komunikat.

Centre of Heat and Power Engineering