• 经典力学新基础
  • 经典力学新基础
  • 经典力学新基础
  • 经典力学新基础
  • 经典力学新基础
  • 经典力学新基础
  • 经典力学新基础
  • 经典力学新基础
  • 经典力学新基础
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经典力学新基础

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作者[美]赫斯腾萨(D.hestense) 著

出版社科学出版社

出版时间2009-01

版次1

装帧精装

上书时间2023-12-09

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图书标准信息
  • 作者 [美]赫斯腾萨(D.hestense) 著
  • 出版社 科学出版社
  • 出版时间 2009-01
  • 版次 1
  • ISBN 9787030236272
  • 定价 99.00元
  • 装帧 精装
  • 开本 16开
  • 纸张 胶版纸
  • 页数 703页
  • 字数 886千字
  • 正文语种 英语
  • 丛书 国外物理名著系列
【内容简介】
  Thisbookprovidesanintroductiontogeometricalgebraasanunifiedlanguageforphysicsandmathematics.Itcontainesextensiveapplicationstoclassicalmechanicsinatextbookformatsuitableforcoursesatanintermediatelevel.Thetextissupportedbymorethan200diagramstohelpdevelopgeometricalandphysicalintuition.Besidescoveringthestandardmaterialforacourseonthemechanicsofparticlesandrigidbodies,thebookintroducesnew,coordinatefreemethodsforrotationaldynamicsandorbitalmechanics,developingthesesubjectstoalevelwellbeyondthatofothertextbooks.Thesemethodshavebeenwidelyappliedinrecentyearstobiomechanicsandrobotics,tocomputervisionandgeometricdesign,toorbitalmechanicsingovernmentalandindustrialspaceprograms,aswellastootherbranchesofphysics.Thebookappliesthemtothemajorperturbationsinthesolarsystem,includingtheplanetaryperturbationsofMercurysperihelion.
  Geometricalgebraintegratesconventionalvectoralgebra(alongwithitsestablishednotations)intoasystemwithalltheadvantagesofquaternionsandspinors.Thus,itincreasesthepowerofthemathematicallanguageofclassicalmechanicswhilebringingitclosertothelanguageofquantummechanics.Thisbooksystematicallydevelopspurelymathematicalapplicationsofgeometricalgebrausefulinphysics,includingextensiveapplicationstolinearalgebraandtransformationgroups.Itcontainssufficientmaterialforacourseonmathematicaltopicsalone.
  Thesecondeditionhasbeenexpandedbynearlyahundredpagesonrelativisticmechanics.Thetreatmentisuniqueinitsexclusiveuseofgeometricalgebraandinitsdetailedtreatmentofspacetimemaps.collisions,motioninuniformfieldsandrelativisticprecession.ItconformswithEinsteinsviewthattheSpecialTheoryofRelativityistheculminationofdevelopmentsinclassicalmechanics.
【目录】
Preface
Chapter1:OriginsofGeometricAlgebra
1-1.GeometryasPhysics
1-2.NumberandMagnitude
1-3.DirectedNumbers
1-4.TheInnerProduct
1-5.TheOuterProduct
1-6.SynthesisandSimplification
1-7.AxiomsforGeometricAlgebra

Chapter2:DevelopmentsinGeometricAlgebra
2-1.BasicIdentitiesandDefinitions
2-2.TheAlgebraofaEuclideanPlane
2-3.TheAlgebraofEuclidean3-Space
2-4.Directions,ProjectionsandAngles
2-5.TheExponentialFunction
2-6.AnalyticGeometry
2-7.FunctionsofaScalarVariable
2-8.DirectionalDerivativesandLineIntegrals

Chapter3:MechanicsofaSingleParticle
3-1.NewtonsProgram
3-2.ConstantForce
3-3.ConstantForcewithLinearDrag
3-4.ConstantForcewithQuadraticDrag
3-5.FluidResistance
3-6.ConstantMagneticField
3-7.UniformElectricandMagneticFields
3-8.LinearBindingForce
3-9.ForcedOscillations
3-10.ConservativeForcesandConstraints

Chapter4:CentralForcesandTwo-ParticleSystems
4-1.AngularMomentum
4-2.DynamicsfromKinematics
4-3.TheKeplerProblem
4-4.TheOrbitinTime
4-5.ConservativeCentralForces
4-6.Two-particleSystems
4-7.ElasticCollisions
4-8.ScatteringCrossSections

Chapter5:OperatorsandTransformations
5-1.LinearOperatorsandMatrices
5-2.SymmetricandSkewsymmetricOperators
5-3.TheArithmeticofReflectionsandRotations
5-4.TransformationGroups
5-5.RigidMotionsandFramesofReference
5-6.MotioninRotatingSystems

Chapter6:Many-ParticleSystems
6-1.GeneralPropertiesofMany-ParticleSystems
6-2.TheMethodofLagrange
6-3.CoupledOscillationsandWaves
6-4.TheoryofSmallOscillations
6-5.TheNewtonianManyBodyProblem

Chapter7:RigidBodyMechanics
7-1.RigidBodyModeling
7-2.RigidBodyStructure
7-3.TheSymmetricalTop
7-4.IntegrableCasesofRotationalMotion
7-5.RollingMotion
7-6.ImpulsiveMotion

Chapter8:CelestialMechanics
8-1.GravitationalForces,FieldsandTorques
8-2.PerturbationsofKeplerMotion
8-3.PerturbationsintheSolarSystem
8-4.SpinorMechanicsandPerturbationTheory

Chapter9:RelativisticMechanics
9-1.SpacetimeandItsRepresentations
9-2.SpacetimeMapsandMeasurements
9-3.RelativisticParticleDynamics
9-4.Energy-MomentumConservation
9-5.RelativisticRigidBodyMechanics

Appendix
ASphericalTrigonometry
BEllipticFunctions
CUnits,ConstantsandData
HintsandSolutionsforSelectedExercises
References
Index
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