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Statements

Subject Item
n2:RIV%2F67985840%3A_____%2F11%3A00368347%21RIV12-AV0-67985840
rdf:type
skos:Concept n11:Vysledek
dcterms:description
Optimal control problems are considered for a functionally graded circular plate with inner rigid obstacles. Axisymmetric bending and stretching of the plate is studied using the classical Kirchhoff theory. The plate material is assumed to vary according to a power-law distribution in terms of the volume fractions of the constituents. Four optimal design problems are considered for the elastic circular plate. The state problem is represented by a variational inequality with a monotone operator and the design variables (i.e., the thickness and the exponent of the power-law) influence both the coefficients and the set of admissible state functions. We prove the existence of a solution to the above-mentioned optimal design problems. Optimal control problems are considered for a functionally graded circular plate with inner rigid obstacles. Axisymmetric bending and stretching of the plate is studied using the classical Kirchhoff theory. The plate material is assumed to vary according to a power-law distribution in terms of the volume fractions of the constituents. Four optimal design problems are considered for the elastic circular plate. The state problem is represented by a variational inequality with a monotone operator and the design variables (i.e., the thickness and the exponent of the power-law) influence both the coefficients and the set of admissible state functions. We prove the existence of a solution to the above-mentioned optimal design problems.
dcterms:title
Optimization of a functionally graded circular plate with inner rigid thin obstacles. I. Continuous problems Optimization of a functionally graded circular plate with inner rigid thin obstacles. I. Continuous problems
skos:prefLabel
Optimization of a functionally graded circular plate with inner rigid thin obstacles. I. Continuous problems Optimization of a functionally graded circular plate with inner rigid thin obstacles. I. Continuous problems
skos:notation
RIV/67985840:_____/11:00368347!RIV12-AV0-67985840
n11:predkladatel
n12:ico%3A67985840
n5:aktivita
n14:Z n14:P
n5:aktivity
P(IAA100190803), Z(AV0Z10190503)
n5:cisloPeriodika
9
n5:dodaniDat
n13:2012
n5:domaciTvurceVysledku
n20:4429400
n5:druhVysledku
n17:J
n5:duvernostUdaju
n16:S
n5:entitaPredkladatele
n10:predkladatel
n5:idSjednocenehoVysledku
218727
n5:idVysledku
RIV/67985840:_____/11:00368347
n5:jazykVysledku
n6:eng
n5:klicovaSlova
functionally graded plate; optimal design
n5:klicoveSlovo
n7:optimal%20design n7:functionally%20graded%20plate
n5:kodStatuVydavatele
DE - Spolková republika Německo
n5:kontrolniKodProRIV
[0BB4DF6527B2]
n5:nazevZdroje
ZAMM-Zeitschrift fur Angewandte Mathematik und Mechanik
n5:obor
n19:BA
n5:pocetDomacichTvurcuVysledku
1
n5:pocetTvurcuVysledku
2
n5:projekt
n9:IAA100190803
n5:rokUplatneniVysledku
n13:2011
n5:svazekPeriodika
91
n5:tvurceVysledku
Lovíšek, J. Hlaváček, Ivan
n5:wos
000295068600003
n5:zamer
n15:AV0Z10190503
s:issn
0044-2267
s:numberOfPages
13
n3:doi
10.1002/zamm.201000119