力學(xué)第5版

定　價(jià)：￥99.00

作　者：	（德）（Florian Scheck（F.謝克）著
出版社：	世界圖書(shū)出版公司
叢編項(xiàng)：
標(biāo)　簽：	科學(xué)與自然物理學(xué)

購(gòu)買(mǎi)這本書(shū)可以去

ISBN：	9787510077784	出版時(shí)間：	2014-10-01	包裝：	平裝
開(kāi)本：	24開(kāi)	頁(yè)數(shù)：	554	字?jǐn)?shù)：

內(nèi)容簡(jiǎn)介

　　PurposeandEmphasis．MechanicsnotonlyiStheoldestbranchofphysicsbutwasandstillisthebasisforalloftheoreticalphysics．Ouantummechanicscanhardlybeunderstood，perhapscannotevenbeformulated，withoutagoodknowl．edgeofgeneralmechanics．Fieldtheofiessuchaselectrodynamicsborrowtheirformalframeworkandmanyoftheirbuildingprinciplesfrommechanics．Inshort．throughoutthemanymodemdevelopmentsofphysicswhereonefrequentlyturnsbacktOtheprinciplesofclassicalmechanicsitsmodelcharacterisfelt．ForthisreasonitisnotsurprisingthatthepresentationofmechanicsreflectstOsomeextentthedevelopmentofmodemphysicsandthattodaythisclassicalbranchoftheoreticalphysicsiStaughtratherdifferentlythanatthetimeofArnoldSore．merfeld，inthe1920s，oreveninthe1950s，whenmoreemphasiswasputonthetheoryandtheapplicationsofpartial—differenfialequations．Today．symmetriesandinvarianceprinciples，thestructureofthespace-timecontinuum，andthegeomet—ricalstructureofmechanicsplayanimportantrole．Thebeginnershouldrealizethatmechanicsisnotprimarilytheartofdescribingblock．a(chǎn)nd．tackles．collisionsofbilliardballs，constrainedmotionsofthecylinderinawashingmachine，orbi．cycleriding．Howeverfascinatingsuchsystemsmaybe，mechanicsisprimarilythefieldwhereonelearnstodevelopgeneralprinciplesfromwhichequationsofmotionmavbederived，tounderstandtheimportanceofsymmetriesforthedy-namics，and，lastbutnotleast，togetsomepracticeinusingtheoreticaltoolsandconceptsthatareessentialforallbranchesofphysics．

作者簡(jiǎn)介

暫缺《力學(xué)第5版》作者簡(jiǎn)介

圖書(shū)目錄

1．1 Newton's Laws(1687) and Their Interpretation
1．2 Uniform Rectilinear Motion and Inertial Systems
……
2． The Principles of Canonical Mechanics
3． The Mechanics of Rigid Bodies
4． Relativistic Mechanics
5． Geometric Aspects of Mechanics
6． Stability and Chaos
7． Continuous Systems
Exercises
Solution of Exercises
Appendix
A． Some Mathematical Notions
B． Historical Notes
Bibliography
Index