02101nam0 2200481 i 450 VAN012662620230626103902.244N978303020908720200211d2019 |0itac50 baengCH|||| |||||ˆA ‰First Course in Statistics for Signal AnalysisWojbor A. Woyczyński3. edChamBirkhauser2019xviii, 332 p.ill.24 cm001VAN01266272001 Statistics for Industry, Technology, and Engineering210 Basel [etc.]BirkhäuserVAN0236614ˆA ‰First Course in Statistics for Signal Analysis166807960GxxStochastic processes [MSC 2020]VANC020000MF62MxxInference from stochastic processes [MSC 2020]VANC020002MF60-XXProbability theory and stochastic processes [MSC 2020]VANC020428MF62-XXStatistics [MSC 2020]VANC022998MFDiscrete-Time SignalsKW:KGaussian SignalsKW:KPower spectraKW:KRandom SignalsKW:KSpectral representationKW:KStationarityKW:KStationary SignalsKW:KStatistical Signal ProcessingKW:KWaveletsKW:KWold Decomposition TheoremKW:KCHChamVANL001889WoyczynskiWojbor A.VANV044347441083Birkhäuser <editore>VANV108193650ITSOL20230630RICAhttp://doi.org/10.1007/978-3-030-20908-7E-book – Accesso al full-text attraverso riconoscimento IP di Ateneo, proxy e/o ShibbolethBIBLIOTECA DEL DIPARTIMENTO DI MATEMATICA E FISICAIT-CE0120VAN08NVAN0126626BIBLIOTECA DEL DIPARTIMENTO DI MATEMATICA E FISICA08CONS e-book 1470 08eMF1470 20200211 First Course in Statistics for Signal Analysis1668079UNICAMPANIA04033nam 2200877z- 450 991036774440332120231214133450.03-03921-733-X(CKB)4100000010106273(oapen)https://directory.doabooks.org/handle/20.500.12854/47975(EXLCZ)99410000001010627320202102d2019 |y 0engurmn|---annantxtrdacontentcrdamediacrrdacarrierFractional Differential Equations: Theory, Methods and ApplicationsMDPI - Multidisciplinary Digital Publishing Institute20191 electronic resource (172 p.)3-03921-732-1 Fractional calculus provides the possibility of introducing integrals and derivatives of an arbitrary order in the mathematical modelling of physical processes, and it has become a relevant subject with applications to various fields, such as anomalous diffusion, propagation in different media, and propogation in relation to materials with different properties. However, many aspects from theoretical and practical points of view have still to be developed in relation to models based on fractional operators. This Special Issue is related to new developments on different aspects of fractional differential equations, both from a theoretical point of view and in terms of applications in different fields such as physics, chemistry, or control theory, for instance. The topics of the Issue include fractional calculus, the mathematical analysis of the properties of the solutions to fractional equations, the extension of classical approaches, or applications of fractional equations to several fields.Fractional Differential Equationsfractional wave equationdependence on a parameterconformable double Laplace decomposition methodRiemann—Liouville Fractional IntegrationLyapunov functionsPower-mean Inequalitymodified functional methodsoscillationfractional-order neural networksinitial boundary value problemfractional p-Laplacianmodel order reduction?-fractional derivativeConvex Functionsexistence and uniquenessconformable partial fractional derivativenonlinear differential systemconformable Laplace transformMittag–Leffler synchronizationdelayscontrollability and observability Gramiansimpulsesconformable fractional derivativeMoser iteration methodfractional q-difference equationenergy inequalityb-vex functionsNavier-Stokes equationfractional-order systemKirchhoff-type equationsRazumikhin methodLaplace Adomian Decomposition Method (LADM)fountain theoremHermite–Hadamard’s Inequalitydistributed delaysCaputo Operatorfractional thermostat modelsub-b-s-convex functionsfixed point theorem on mixed monotone operatorssingular one dimensional coupled Burgers’ equationgeneralized convexitydelay differential systempositive solutionspositive solutionfixed point indexJenson Integral Inequalityintegral conditionsNieto Juan Jauth1323467Rodríguez-López RosanaauthBOOK9910367744403321Fractional Differential Equations: Theory, Methods and Applications3035586UNINA