LEADER 01179nam0-22003611i-450- 001 990000516300403321 005 20080109115354.0 010 $a0-471-12732-9 035 $a000051630 035 $aFED01000051630 035 $a(Aleph)000051630FED01 035 $a000051630 100 $a20020821d1995----km-y0itay50------ba 101 0 $aeng 105 $aa-------001yy 200 1 $aNonlinear and adaptive control design$fMiroslav Krstic, Ioannis Kanellakopoulos, Petar Kokotovic 210 $aNew York [etc.]$cWiley & sons$dc1995 215 $a563 p.$cill.$d24 cm 225 1 $aAdaptive and learning systems for signal processing, communications and control 610 0 $aControlli automatici 610 0 $aTeoria del controllo non lineare 610 0 $aControllo dei sistemi adattivi 676 $a629.836 700 1$aKrstic,$bMiroslav$0475300 701 1$aKanellakopoulos,$bIoannis$0492151 701 1$aKokotovi?,$bPetar V.$027947 801 0$aIT$bUNINA$gRICA$2UNIMARC 901 $aBK 912 $a990000516300403321 952 $a10 D III 700$bdis 3273$fDINEL 959 $aDINEL 996 $aNonlinear and adaptive control design$9330855 997 $aUNINA LEADER 03634nam 2200505 450 001 9910483138803321 005 20210316101853.0 010 $a3-030-57000-2 024 7 $a10.1007/978-3-030-57000-2 035 $a(CKB)4100000011515507 035 $a(DE-He213)978-3-030-57000-2 035 $a(MiAaPQ)EBC6381229 035 $a(PPN)25830524X 035 $a(EXLCZ)994100000011515507 100 $a20210316d2020 uy 0 101 0 $aeng 135 $aurnn|008mamaa 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 00$aAsymptotic, algebraic and geometric aspects of integrable systems $ein honor of Nalini Joshi on her 60th birthday, TSIMF, Sanya, China, April 9-13, 2018 /$fFrank Nijhoff, Yang Shi, Da-jun Zhang, editors 205 $a1st ed. 2020. 210 1$aCham, Switzerland :$cSpringer,$d[2020] 210 4$dİ2020 215 $a1 online resource (VIII, 237 p. 29 illus., 8 illus. in color.) 225 1 $aSpringer proceedings in mathematics & statistics ;$vVolume 338 311 $a3-030-56999-3 327 $aQuadrangular Sets in Projective LIne and in Moebius Space and Geometric Interpretation of the Non-Commutative Discrete Schwarzian Kadomtsev-Petviashvili Equation (Doliwa et al.) -- Complexity and integrability in 4D bi-rational maps with two invariants (Gubbiotti et al.) -- A non-linear relation for certain hypergeometric functions(Schmalz et al.) -- An algebraically stable variety for a four-dimensional dynamical system reduced from the lattice super-KdV equation (Carstea et al.) -- On the Lattice Potential KP Equation(Cao et al.) -- Opers for higher states of the quantum Boussinesq model (Masoero et al.) -- Nonsingular Rational Solutions to Integrable models (Gegenhasi et al.) -- Stokes phenomenon arising in the con?uence of the Gauss hypergeometric equation (Horrobin et al.) -- Periodic trajectories of ellipsoidal billiards in the 3-dimensional Minkowski space (Dragovi´c et al.) -- Analogues of Kahan?s method for higher order equations of higher degree (Hone et al.) -- On some explicit representations of the elliptic Painlev´e equation (Noumi et al.). 330 $aThis proceedings volume gathers together selected works from the 2018 ?Asymptotic, Algebraic and Geometric Aspects of Integrable Systems? workshop that was held at TSIMF Yau Mathematical Sciences Center in Hainan China, honoring Nalini Joshi on her 60th birthday. The papers cover recent advances in asymptotic, algebraic and geometric methods in the study of discrete integrable systems. The workshop brought together experts from fields such as asymptotic analysis, representation theory and geometry, creating a platform to exchange current methods, results and novel ideas. This volume's articles reflect these exchanges and can be of special interest to a diverse group of researchers and graduate students interested in learning about current results, new approaches and trends in mathematical physics, in particular those relevant to discrete integrable systems. 410 0$aSpringer proceedings in mathematics & statistics ;$vVolume 338. 606 $aFunctional analysis$vCongresses 606 $aIntegral equations$vCongresses 615 0$aFunctional analysis 615 0$aIntegral equations 676 $a515.45 702 $aNijhoff$b Frank 702 $aShi$b Yang 702 $aZhang$b Da-jun 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910483138803321 996 $aAsymptotic, algebraic and geometric aspects of integrable systems$92052301 997 $aUNINA LEADER 05163nam 2200865z- 450 001 9910557551803321 005 20220111 035 $a(CKB)5400000000044088 035 $a(oapen)https://directory.doabooks.org/handle/20.500.12854/76706 035 $a(oapen)doab76706 035 $a(EXLCZ)995400000000044088 100 $a20202201d2021 |y 0 101 0 $aeng 135 $aurmn|---annan 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 00$aNew developments in Functional and Fractional Differential Equations and in Lie Symmetry 210 $aBasel, Switzerland$cMDPI - Multidisciplinary Digital Publishing Institute$d2021 215 $a1 online resource (155 p.) 311 08$a3-0365-1158-X 311 08$a3-0365-1159-8 330 $aDelay, difference, functional, fractional, and partial differential equations have many applications in science and engineering. In this Special Issue, 29 experts co-authored 10 papers dealing with these subjects. A summary of the main points of these papers follows:Several oscillation conditions for a first-order linear differential equation with non-monotone delay are established in Oscillation Criteria for First Order Differential Equations with Non-Monotone Delays, whereas a sharp oscillation criterion using the notion of slowly varying functions is established in A Sharp Oscillation Criterion for a Linear Differential Equation with Variable Delay. The approximation of a linear autonomous differential equation with a small delay is considered in Approximation of a Linear Autonomous Differential Equation with Small Delay; the model of infection diseases by Marchuk is studied in Around the Model of Infection Disease: The Cauchy Matrix and Its Properties. Exact solutions to fractional-order Fokker-Planck equations are presented in New Exact Solutions and Conservation Laws to the Fractional-Order Fokker-Planck Equations, and a spectral collocation approach to solving a class of time-fractional stochastic heat equations driven by Brownian motion is constructed in A Collocation Approach for Solving Time-Fractional Stochastic Heat Equation Driven by an Additive Noise. A finite difference approximation method for a space fractional convection-diffusion model with variable coefficients is proposed in Finite Difference Approximation Method for a Space Fractional Convection-Diffusion Equation with Variable Coefficients; existence results for a nonlinear fractional difference equation with delay and impulses are established in On Nonlinear Fractional Difference Equation with Delay and Impulses. A complete Noether symmetry analysis of a generalized coupled Lane-Emden-Klein-Gordon-Fock system with central symmetry is provided in Oscillation Criteria for First Order Differential Equations with Non-Monotone Delays, and new soliton solutions of a fractional Jaulent soliton Miodek system via symmetry analysis are presented in New Soliton Solutions of Fractional Jaulent-Miodek System with Symmetry Analysis. 606 $aMathematics & science$2bicssc 606 $aResearch & information: general$2bicssc 610 $aadditive noise 610 $aapproximate conservation laws 610 $aapproximate nonlinear self-adjointness 610 $aapproximation 610 $aasymptotic equivalence 610 $aCauchy matrix 610 $achebyshev polynomials of sixth kind 610 $aconservation laws 610 $aCrank-Nicolson scheme 610 $adelay 610 $adelay differential equation 610 $adeviating argument 610 $adifferential equations 610 $adistributed control 610 $aeigenvalue 610 $aerror estimate 610 $aexistence 610 $aexponential stability 610 $afractional calculus 610 $afractional difference equations 610 $afractional Jaulent-Miodek (JM) system 610 $afractional logistic function method 610 $aimpulses 610 $aintegro-differential systems 610 $aLane-Emden-Klein-Gordon-Fock system with central symmetry 610 $alie point symmetry analysis 610 $aNoether symmetries 610 $anon-monotone argument 610 $anon-monotone delays 610 $aordinary differential equation 610 $aoscillation 610 $aperturbed fractional differential equations 610 $aShifted Gru?nwald-Letnikov approximation 610 $aslowly varying function 610 $aspace fractional convection-diffusion model 610 $astability analysis 610 $astochastic heat equation 610 $asymmetry analysis 610 $avariable coefficients 610 $avariable delay 615 7$aMathematics & science 615 7$aResearch & information: general 700 $aStavroulakis$b Ioannis$4edt$01323475 702 $aJafari$b H$4edt 702 $aStavroulakis$b Ioannis$4oth 702 $aJafari$b H$4oth 906 $aBOOK 912 $a9910557551803321 996 $aNew developments in Functional and Fractional Differential Equations and in Lie Symmetry$93035598 997 $aUNINA