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dc.contributor.editorDe Micheli, Enrico
dc.date.accessioned2021-05-01T15:49:12Z
dc.date.available2021-05-01T15:49:12Z
dc.date.issued2020
dc.identifierONIX_20210501_9783039434954_1165
dc.identifier.urihttps://directory.doabooks.org/handle/20.500.12854/69419
dc.description.abstractThe charm of Mathematical Physics resides in the conceptual difficulty of understanding why the language of Mathematics is so appropriate to formulate the laws of Physics and to make precise predictions. Citing Eugene Wigner, this “unreasonable appropriateness of Mathematics in the Natural Sciences” emerged soon at the beginning of the scientific thought and was splendidly depicted by the words of Galileo: “The grand book, the Universe, is written in the language of Mathematics.” In this marriage, what Bertrand Russell called the supreme beauty, cold and austere, of Mathematics complements the supreme beauty, warm and engaging, of Physics. This book, which consists of nine articles, gives a flavor of these beauties and covers an ample range of mathematical subjects that play a relevant role in the study of physics and engineering. This range includes the study of free probability measures associated with p-adic number fields, non-commutative measures of quantum discord, non-linear Schrödinger equation analysis, spectral operators related to holomorphic extensions of series expansions, Gibbs phenomenon, deformed wave equation analysis, and optimization methods in the numerical study of material properties.
dc.languageEnglish
dc.subject.classificationthema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: generalen_US
dc.subject.classificationthema EDItEUR::P Mathematics and Scienceen_US
dc.subject.otherprolongation structure
dc.subject.othermNLS equation
dc.subject.otherRiemann-Hilbert problem
dc.subject.otherinitial-boundary value problem
dc.subject.otherfree probability
dc.subject.otherprimes
dc.subject.otherp-adic number fields
dc.subject.otherBanach *-probability spaces
dc.subject.otherweighted-semicircular elements
dc.subject.othersemicircular elements
dc.subject.othertruncated linear functionals
dc.subject.otherFCM fuel
dc.subject.otherthermal–mechanical performance
dc.subject.otherfailure probability
dc.subject.othersilicon carbide
dc.subject.otherquantum discord
dc.subject.othernon-commutativity measure
dc.subject.otherdynamic models
dc.subject.otherGibbs phenomenon
dc.subject.otherquasi-affine
dc.subject.othershift-invariant system
dc.subject.otherdual tight framelets
dc.subject.otheroblique extension principle
dc.subject.otherB-splines
dc.subject.othercrack growth behavior
dc.subject.otherparticle model
dc.subject.otherintersecting flaws
dc.subject.otheruniaxial compression
dc.subject.otherreinforced concrete
dc.subject.otherretaining wall
dc.subject.otheroptimization
dc.subject.otherbearing capacity
dc.subject.otherparticle swarm optimization
dc.subject.otherPSO
dc.subject.othergeneralized Fourier transform
dc.subject.otherdeformed wave equation
dc.subject.otherHuygens’ principle
dc.subject.otherrepresentation of ??(2,ℝ)
dc.subject.otherholomorphic extension
dc.subject.otherspherical Laplace transform
dc.subject.othernon-Euclidean Fourier transform
dc.subject.otherFourier–Legendre expansion
dc.titleMathematical Physics II
dc.typebook
oapen.identifier.doi10.3390/books978-3-03943-496-1
oapen.relation.isPublishedBy46cabcaa-dd94-4bfe-87b4-55023c1b36d0
oapen.relation.isbn9783039434954
oapen.relation.isbn9783039434961
oapen.pages182
oapen.place.publicationBasel, Switzerland


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