LEADER 00931nkm0-2200313---450- 001 990010026490403321 005 20160108100345.0 035 $a001002649 035 $aFED01001002649 035 $a(Aleph)001002649FED01 035 $a001002649 100 $a20160108d1955----km-y0itay50------ba 101 0 $aita 102 $aIT 116 $afi-b-------------- 200 1 $aGesta degli alpini$bRisorsa grafica 210 $aTerni$cFoto Edizioni Angeli$d1955 215 $a1 cartolina viaggiata$cb/n$d147 x 105 mm 300 $aRinvenuta nel fondo fotografico del prof. Mario Fondi 610 0 $aAlpini$aImmagini 702 1$aFondi,$bMario$f<1923-2012> 712 02$aFoto Edizioni Angeli$c 801 0$aIT$bUNINA$gRICA$2UNIMARC 901 $aGR 912 $a990010026490403321 952 $aScat. Fondi 04 Busta 12(025)$bIst. s.i.$fILFGE 959 $aILFGE 996 $aGesta degli alpini$91499440 997 $aUNINA LEADER 01511nam0-2200397---450 001 990005734480203316 005 20190403125019.0 035 $a000573448 035 $aUSA01000573448 035 $a(ALEPH)000573448USA01 035 $a000573448 100 $a20080109d1969----|||y0itaa50------ba 101 $ager 102 $ade 105 $a0 00||| 200 1 $aSyndikalismus und Linkskommunismus von 1918-1923$ezur Geschichte und Soziologie der Freien Arbeiter-Union Deutschlands (Syndikalisten), der Allgemein Arbeiter-Union Deutschlands und der kommunistischen Arbeiter-Partei Deutschlands$fvon Hans Manfred Bock 210 $aMeisenheim am Glan$cHain$d1969 215 $a480 p.$d23 cm. 225 2 $aMarburger Abhandlungen zur Politischen Wissenschaft$ehrsg. von Wolfgang Abendroth$v13 410 0$12001$aMarburger Abhandlungen zur Politischen Wissenschaft$v13 606 $aSINDACATI$xGERMANIA$x1918 / 1923$2F 606 $aPARTITO COMUNISTA$xRELAZIONI CON IL SINDACATO$xGERMANIA$x1918 / 1923$2F 620 $dMEISENHEIM AM GLAN 676 $a331.88 700 1$aBOCK,$bHans Manfred$0615708 801 0$aIT$bSA$c20111219 912 $a990005734480203316 950 0$aDipar.to di Filosofia - Salerno$dDFCC 331.88 BOC$e632 FIL 951 $aCC 331.88 BOC$b632 FIL 959 $aBK 969 $aFIL 979 $c20121027$lUSA01$h1526 979 $c20121027$lUSA01$h1615 996 $aSyndikalismus und Linkskommunismus von 1918-1923$91082979 997 $aUNISA NUM $aSA0023171 LEADER 01917nam0 2200361 i 450 001 SUN0133008 005 20210414095000.907 010 $d0.00 017 70$2N$a978-3-319-07091-9 100 $a20210401d2014 |0engc50 ba 101 $aeng 102 $aCH 105 $a|||| ||||| 200 1 $a*Non-equilibrium Energy Transformation Processes$eTheoretical Description at the Level of Molecular Structures$eDoctoral Thesis accepted by Charles University in Prague, Czech Republic$fViktor Holubec 205 $aCham : Springer, 2014 210 $axiv$d152 p.$cill. ; 24 cm 215 $aPubblicazione in formato elettronico 410 1$1001SUN0104193$12001 $a*Springer theses$erecognizing outstanding Ph.D. research$1210 $aBerlin$aHeidelberg$cSpringer. 606 $a82C31$xStochastic methods (Fokker-Planck, Langevin, etc.) applied to problems in time-dependent statistical mechanics [MSC 2020]$2MF$3SUNC020047 606 $a60H10$xStochastic ordinary differential equations [MSC 2020]$2MF$3SUNC020682 606 $a82C10$xQuantum dynamics and nonequilibrium statistical mechanics (general) [MSC 2020]$2MF$3SUNC020689 606 $a82-XX$xStatistical mechanics, structure of matter [MSC 2020]$2MF$3SUNC021931 606 $a81V55$xMolecular physics [MSC 2020]$2MF$3SUNC023279 606 $a34Fxx$xOrdinary differential equations and systems with randomness [MSC 2020]$2MF$3SUNC028778 620 $aCH$dCham$3SUNL001889 700 1$aHolubec$b, Viktor$3SUNV106811$0791852 712 $aSpringer$3SUNV000178$4650 801 $aIT$bSOL$c20210426$gRICA 856 4 $uhttp://doi.org/10.1007/978-3-319-07091-9 912 $aSUN0133008 950 $aUFFICIO DI BIBLIOTECA DEL DIPARTIMENTO DI MATEMATICA E FISICA$d08CONS e-book 2098 $e08eMF2098 20210401 996 $aNon-equilibrium Energy Transformation Processes$91770501 997 $aUNICAMPANIA LEADER 05337nam 2200661Ia 450 001 9911006546903321 005 20200520144314.0 010 $a9789812797100 010 $a9812797106 010 $a9781615838707 010 $a1615838708 035 $a(CKB)3360000000000355 035 $a(EBL)1193226 035 $a(SSID)ssj0000530971 035 $a(PQKBManifestationID)12150357 035 $a(PQKBTitleCode)TC0000530971 035 $a(PQKBWorkID)10569472 035 $a(PQKB)10053357 035 $a(MiAaPQ)EBC1193226 035 $a(WSP)00001727 035 $a(Perlego)846818 035 $a(EXLCZ)993360000000000355 100 $a19920921d1993 uy 0 101 0 $aeng 135 $aur|n|---||||| 181 $ctxt 182 $cc 183 $acr 200 12$aA theory of latticed plates and shells /$fG.I. Pshenichnov 210 $aSingapore ;$aNew Jersey $cWorld Scientific$d1993 215 $a1 online resource (324 p.) 225 1 $aSeries on advances in mathematics for applied sciences ;$vvol. 5 300 $aDescription based upon print version of record. 311 08$a9789810210496 311 08$a9810210493 320 $aIncludes bibliographical references. 327 $aPREFACE; CONTENTS; CONSISTENTLY USED SYMBOLS; Chapter 1 RETICULATED SHELL THEORY: EQUATIONS; 1.1 Anisotropic Shell Theory: Basic Equations; 1.1.1 Static equations; 1.1.2 Geometric equations; 1.1.3 Constitutive equations for anisotropic shells; 1.2 Constitutive Equations in the Reticulated Shell Theory; 1.2.1 Constitutive equations for the rods of reticulated shells; 1.2.2 Constitutive equations for a calculation model; 1.2.3 Assessment of the deformation components and forces in the rods using the forces and moments of the calculation model 327 $a1.2.4 Constitutive equations for an oblique-angled system of coordinates1.2.5 More complex version of the constitutive equations; 1.2.6 Study of the geometrical stability of the reticulated shell's calculation model. Deformation energy; 1.2.7 Boundary conditions; 1.3 More Precise Constitutive Equations in the Reticulated Shell Theory; 1.3.1 Allowance for transverse shear, cross-section warping and transverse deformation of rods; 1.3.2 Allowance for the rods' non-linear-elastic deformation; Chapter 2 DECOMPOSITION METHOD 327 $a2.1 Solution of Equations and Boundary Value Problems by the Decomposition Method2.1.1 Decomposition method; 2.1.2 Merits of the method; 2.2 Application of the Decomposition Method for Particular Problems; 2.2.1 Analytical solutions; 2.2.2 Numerical solutions; Chapter 3 STATICS; 3.1 Plane Problem; 3.1.1 A plate with more than two families of rods; 3.1.2 A plate with two families of rods; 3.2 Bending of Plates; 3.2.1 Differential equation for bending; 3.2.2 A plate with a rhombic lattice; 3.2.3 A plate with more than two families of rods; 3.2.4 Plates with an elastic contour 327 $a3.2.5 Plates made from composite material3.2.6 Plates made from nonlinear elastic material; 3.2.7 Bending of plate subjected to large deflections; 3.3 Shallow Shells; 3.3.1 Various differential equation systems for shallow shells subjected to medium bending; 3.3.2 Shallow shells with constant lattice parameters; 3.3.3 Shallow spherical shells; 3.4 Small Parameter Method in the Shallow Shell Theory; 3.4.1 Constitutive equations; 3.4.2 Differential equation system; 3.4.3 Small parameter method; 3.4.4 Numerical method for solving boundary iteration process problems 327 $a3.4.5 Shallow non-circular cylindrical shells3.5 Circular Cylindrical Shells; 3.5.1 Differential equation system; 3.5.2 Cylindrical shell with a rhombic lattice; 3.5.3 Cylindrical shell with a square lattice; 3.5.4 Calculation tables for reticulated cylindrical shells; 3.6 Optimum Design of a Shell with an Orthogonal Lattice; 3.6.1 Statement of problem; 3.6.2 Solution using the optimal control theory; 3.7 Shells of Rotation; 3.7.1 Basic relationships and equations; 3.7.2 Axisymmetrical deformation; 3.7.3 Non-axisymmetrical deformation; 3.7.4 Cylindrical shell made from composite material 327 $a3.7.5 Shell of rotation made from nonlinear elastic material 330 $aThe book presents the theory of latticed shells as continual systems and describes its applications. It analyses the problems of statics, stability and dynamics. Generally, a classical rod deformation theory is applied. However, in some instances, more precise theories which particularly consider geometrical and physical nonlinearity are employed. A new effective method for solving general boundary value problems and its application for numerical and analytical solutions of mathematical physics and reticulated shell theory problems is described. A new method of solving the shell theory's nonli 410 0$aSeries on advances in mathematics for applied sciences ;$vv. 5. 517 1 $aLatticed plates and shells 606 $aElastic plates and shells 606 $aElastic solids 615 0$aElastic plates and shells. 615 0$aElastic solids. 676 $a624.1/776/0151 700 $aPshenichnov$b G. I$0726741 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9911006546903321 996 $aTheory of latticed plates and shells$91422138 997 $aUNINA