Funcţii de influenţă în termoelasticitatea staţionară
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GREEN

HEAT CONDUCTION (Poisson’s and Laplace’s Equations)
Green’s functions 2DC and solution in integral form for 2D boundaryvalue problems (BVPs) (for Poisson’s equation) for the following domains (in rectangular coordinates): plane, halfplane, quarterplane, strip, halfstrip and rectangle.
Green’s functions 2DP and solution in integral form for
2D BVPs (for Poisson’s equation) for the following domains (in polar coordinates):
Plane, halfplane, quarterplane, unlimited angle, interior of the circle, halfcircle, quartercircle, circular circle, exterior of the circle, halfplane excluding halfcircle, quarterplane excluding quartercircle, unlimited circular circle, circular layer, circular half layer, circular quarter layer and sector of circular layer.
Green’s functions 3DC and solution in integral form for 3D boundaryvalue problems (BVPs) for the following domains (in Cartesian coordinates): space, halfspace, quarterspace, octant, layer, halflayer, quarterlayer, unbounded parallelepiped, semibounded parallelepiped and bounded parallelepiped.
ELASTICITY (Lame’s equations)
Green’s tensors 2DC and solution in integral form for 2D boundaryvalue problems (BVPs) of Lame’s equations for the following domains (in rectangular coordinates): plane, halfplane, quarterplane, strip, halfstrip and rectangle.
Green’s tensors 3DC and solution in integral form for 3D boundaryvalue problems (BVPs) of Lame’s equations for the following domains (in Cartesian coordinates): space, halfspace, quarterspace, octant, layer, halflayer, quarterlayer, unbounded parallelepiped, semibounded parallelepiped and bounded parallelepiped.
NEWS
Publications 2014:
Articles in journals ISI (Web of Science)
 Seremet Victor and Erasmo Carrera, Solution in Elementary Functions to a BVP of Thermoelasticity: Green's Functions and Green'sType Integral Formula for Thermal Stresses within a HalfStrip”, Journal of Thermal Stresses, Vol. 37, Issue 8, August, 2014, pp. 947968 Taylor&Francis,ISSN 01495739, IF, ISI: 1.169.
 Șeremet Victor, Recent integral representations for thermoelastic Green’s functions and many examples of their exact analytical expressions, Journal of Thermal Stresses, 37,(5), pp. 561584, 2014, Taylor&Francis,ISSN 01495739, IF, ISI: 1.169.
 Seremet Victor, A new approach to constructing Green's functions and integral solutions in thermoelasticity, ActaMechanica, 225, (3), pp. 737755, 2014, Springer,ISSN: 00015970 IF, ISI1.268.
 Seremet Victor, Static equilibrium of a thermoelastic halfplane: Green’s functions and solutions in integrals, Arch ApplMech, 84, (4), pp. 553570, 2014, Springer, ISSN: 09391533, IF, ISI: 1.438.
 Șeremet Victor, A new efficient unified method to derive new constructive formulas and explicit expressions for plane and spatial thermoelastic Green’s functions, ActaMechanica, DOI 10.1007/s007070141160y, 2014,SpringerISSN: 00015970 IF, ISI:1.268.
 Seremet Victor, A new technique to derive many explicit thermoelastic Green’s functions, Transylvanian Journal of Mathematics and Mechanics, Vol. 6, Nr. 2, TJMM
p. 181200, EDYRO PRESS, 2014, ISSN: 2067239X.
Monograph
Seremet Victor,Thermoelastic Green’s function (Steadystate BVPs for some semiinfinite domains), Editorial Centre of Agrarian State University, Publisher “PrintCaro” 236p. Chişinău 2014,ISBN 9789975461081.
Article in international Encyclopedia on thermal stresses
Seremet Victor, Green’s Functions in ThreeDimensional Thermoelastostatics , Encyclopedia of Thermal Stresses, pp. 20612070, Springer, 2014, Hetnarski, Richard B. (Ed.), ISBN 9789400727380
International Conference:
Victor Seremet, Ion Cretu, Dumitru Seremet: Explicit thermalstresseswithin a thermoelastichalfstripandtheirgraphicalpresentationusingMaple  15 Soft. Proc. of theThirdConference of Mathematical Society of Moldova IMCS50 (withinternationalparticipation), Chişinău, Republic of Moldova, 1923August, 2014, p. 410413.
InvitedReseachProfessor at Henan University of Technology, China, December 2013Mart 2014
MobilityEuroeast Project Politecnico di Torino, Italy, 2013
Laureate of the Prize and Diploma of Academy of Science of Moldova, 2012
Juin 2010, InvitedReseachProfessorat Laboratoire MSME (Modélisationet Simulation Multi Echelle, CNRS), Université Paris Est, MarnelaVallée.
December 20, 2010 Award Laureate of the Academy of Sciences of Moldova
International Conferences:
Sheremet Victor, Bonnet Guy and Tatiana Speianu, The ΘGconvolution method for Green’s integral formulas derivation, Proceedings of the 7th Euromech Solid Mechanics Conference, Lisbon, Portugal, September 711, 2009. Download pdf file of article
Шеремет В. Д., Guy Bonnet и Корнеев В. М, Об одном методе построения функций Грина и интегральных формул Пуассона в термоупругости, Воронежская международная конференция "Актуальные проблемы прикладной математики, информатики и механики”, 2009, 5стр.
ARTICLES PUBLISHED IN JOURNALS CITED BY ISI (Institute for Scientific Inforation)

Seremet Victor, Cretu Ion, Inﬂuence functions, integral formulas, and explicit solutions for thermoelastic spherical wedges, Acta Mechanica, 224, 4, 2013, pp. 893918.
 Seremet Victor, Recent integral representations for thermoelastic Green's functions and many examples of their exact analytical expressions, Journal of Thermal Stresses, 2013, 24 p. (accepted).
 Seremet Victor, Static equilibrium of a thermoelastic halfplane: Green’s functions and solutions in integrals, Arch Appl Mech, 2013, 21 p. (submitted).
 Seremet Victor, A new approach to constructing Green's functions and integral solutions in thermoelasticity, Acta Mechanica, 2013, 27 p. (submitted).
 Seremet Victor, New closedform Green function and integral formula for a thermoelastic quadrant, Applied Mathematical Modelling, 36, 2012, pp. 799812, DOI: 10.1016/j.apm.2011.07.004
 Seremet Victor, New closedform Green function and integral formula for a thermoelastic quadrant, Applied Mathematical Modelling, 36, 2012, pp. 799812, DOI: 10.1016/j.apm.2011.07.004
 Seremet Victor, Thermoelastostatic equilibrium of a spatial quadrant: Green’s function and solution in integrals, Arch Appl Mech, DOI 10.1007/s0041901206255, 2012, 23 pages
 Seremet Victor, Exact elementary Green’s functions and integral formulas in thermoelasticity for a halfwedge, ASCE, Engineering Mechanics, 2012, 30 pages
 Șeremet Victor and Guy Bonnet, New closedform thermoelastostatic Green function and Poissontype integral formula for a quarterplane, Mathematical and Computer Modeling, Volume 53, Issue 12, January 2011, Pages 347358
 Șeremet Victor, A new technique to derive the Green’s type integral formula in thermoelasticity, Engineering Mathematics, Vol. 69. Number 4, 2011, pages 313326, DOI: 10.1007/s1066501093859
 Șeremet Victor, Deriving exact Green’s functions and integral formulas for a thermoelastic wedge, Engineering Analysis with Boundary Elements, Vol. 35, Issue 3, 2011, pages 327332 DOI:10.1016/j.enganabound.2010.08.016
 Victor Seremet, New Poisson’s integral formulas for thermoelastic halfspace and other canonical domains, Engineering Analysis with Boundary Elements, 34, 2 (2010), 158162.
 Victor Seremet, A method to derive new Greens tensors for polar domains, Mechanics Research Communications, Volume 37, Issue 1, January 2010, Pages 712 .
 Şeremet Victor, New explicit Green’s function and Poisson’s integral formula for a thermoelastic quarterspace, Journal of Thermal Stresses, Volume 33 Issue 4, 2010 Pages 356 – 386
 Seremet Victor, Exact elementary Green functions and Poissontype integral formulas for a thermoelastic halfwedge with applications, Journal of Thermal Stresses, Vol. 33, Issue 12, 2010, pages 11561187, DOI: 10.1080/01495739.2010.510746
 Sheremet Victor, Bonnet Guy and Tatiana Speianu, New Poisson’s type integral formula for thermoelastic halfSpace, Mathematical Problems in Engineering, Volume 2009, Article ID284380, 18 pages doi:10.1155/2009/284380.
 Sheremet Victor, Bonnet Guy and Tatiana Speianu, New integral representations in the dynamic uncoupled thermoelasticity, Journal of Thermal Stresses, 32:10431064, 2009, DOI:10.1080/01495730903103119.
Temporary research position (invited Professor)
Juin 2010, Laboratoire MSME (Modélisation et Simulation Multi Echelle, CNRS),
Université Paris Est, MarnelaVallée.
Invited by
WIAS (WEIERSTRASS INSTITUTE for Applied Analysis and Stochastics), BERLIN, GERMANY
for October 2008
Invited to
The XXII INTERNATIONAL CONGRESS OF THEORETICAL AND APPLIED MECHANICS (ICTAM2008)
Adelaide University, Australia between 24–30 August 2008.
Paper: Influence functions and integral formulae for spherical thermoelastic bodies
...abstract..
Invited to
THE INAGURAL INTERNATIONAL CONFERENCE OF THE ENGINEERING MECHANICS INSTITUTE EM
USA, University of Minnesota, May 1821.
Paper: New results in construction of the green’s matrices in spherical coordinates
...abstract..
Other useful links on Green's Function
Tutorial for Green's Functions, Materials Reliability Division, N.I
Green's function (manybody theory)  Wikipedia, the free encyclopedia
Green's function  Wikipedia, the free encyclopedia
Green's Function Library
Green's Function Library
SturmLiouville Theory
4.1 Green Function Equation TensionShell Condition
Math 583 A: Green's functions
Numerically Stable Green Function For Modeling And Analysis Of
