| | | 對稱和凝聚態物理學中的計算方法 | 該商品所屬分類:自然科學 -> 物理學 | 【市場價】 | 1548-2244元 | 【優惠價】 | 968-1403元 | 【介質】 | book | 【ISBN】 | 9787510042812 | 【折扣說明】 | 一次購物滿999元台幣免運費+贈品 一次購物滿2000元台幣95折+免運費+贈品 一次購物滿3000元台幣92折+免運費+贈品 一次購物滿4000元台幣88折+免運費+贈品
| 【本期贈品】 | ①優質無紡布環保袋,做工棒!②品牌簽字筆 ③品牌手帕紙巾
| |
版本 | 正版全新電子版PDF檔 | 您已选择: | 正版全新 | 溫馨提示:如果有多種選項,請先選擇再點擊加入購物車。*. 電子圖書價格是0.69折,例如了得網價格是100元,電子書pdf的價格則是69元。 *. 購買電子書不支持貨到付款,購買時選擇atm或者超商、PayPal付款。付款後1-24小時內通過郵件傳輸給您。 *. 如果收到的電子書不滿意,可以聯絡我們退款。謝謝。 | | | | 內容介紹 | |
-
出版社:世界圖書出版公司
-
ISBN:9787510042812
-
作者:(美)巴塔努尼
-
頁數:922
-
出版日期:2012-03-01
-
印刷日期:2012-03-01
-
包裝:平裝
-
開本:16開
-
版次:1
-
印次:1
-
與其它傳統著作不同,巴塔努尼編著的《對稱和凝聚態物理學中的計算方法》**繫統地介紹了現代物理學中三個**重要的主題:對稱、凝聚態物理和計算方法以及它們之間的有機聯繫。本書展示了如何有效地利用群論來研究與對稱性有關的實際物理問題,首先介紹了對稱性,進而引入群論並詳細介紹了群的表示理論、特征標的計算、直積群和空間群等,然後講解利用群論研究固體的電子性質以及表面動力學特性,此外還包括群論在傅立葉晶體學,準晶和非公度繫統中的**應用。本書包括大量的mathematica示例程序和150多道練習,可以幫助讀者進一步理解概念。本書是凝聚態物理,材料科學和化學專業的研究生的理想教材。
-
preface 1 symmetry and physics 1.1 introduction 1.2 hamiltonians, eigenfunctions, and eigenvalues 1.3 symmetry operators and operator algebra 1.4 point-symmetry operations 1.5 applications to quantum mechanics exercises 2 symmetry and group theory 2.1 groups and their realizations 2.2 the symmetric group 2.3 computational aspects 2.4 classes 2.5 homomorphism, isomorphism, and automorphism 2.6 direct- or outer-product groups exercises 3 group representations: concepts 3.1 representations and realizations 3.2 generation of representations on a set of basis functions exercises 4 group representations: formalism and methodology 4.1 matrix representations 4.2 character of a matrix representation 4.3 burnside's method exercises computational projects 5 dixon's method for computing group characters 5.1 the eigenvalue equation modulo p 5.2 dixon's method for irreducible characters 5.3 computer codes for dixon's method appendix 1 finding eigenvalues and eigenvectors exercises appendix 2 computation project 6 group action and symmetry projection operators 6.1 group action 6.2 symmetry projection operators 6.3 the regular projection matrices: the simple characteristic exercises 7 construction of the irreducible representations 7.1 eigenvectors of the regular rep 7.2 the symmetry structure of the regular rep eigenvectors 7.3 symmetry projection on regular rep eigenvectors 7.4 computer construction of irreps with ds ]1 7.5 summary of the method exercise 8 product groups and product representations 8.1 introduction 8.2 subgroups and cosets 8.3 direct outer-product groups 8.4 semidirect product groups 8.5 direct inner-product groups and their representations 8.6 product representations and the clebsch-gordan series 8.7 computer codes 8.8 summary exercises 9 induced representations 9.1 introduction 9.2 subduced reps and compatibility relations 9.3 induction of group reps from the irreps of its subgroups 9.4 irreps induced from invariant subgroups 9.5 examples of irrep induction using the method of little-groups appendix frobenius reciprocity theorem and other useful theorems exercises 10 crystallographic symmetry and space-groups 10.1 euclidean space 10.2 crystallography 10.3 the perfect crystal 10.4 space-group operations: the seitz operators 10.5 symmorphic and nonsymmorphic space-groups 10.6 site-symmetries and the .wyckoff notation 10.7 fourier space crystallography exercises 11 space-groups: irreps 11.1 irreps of the translation group 11.2 induction of irreps of space-groups exercises 12 time-reversal symmetry: color groups and the onsager relations 12.1 introduction 12.2 the time-reversal operator in quantum mechanics 12.3 spin-l/2 and double-groups 12.4 magnetic and color groups 12.5 the time-reversed representation: theory of corepresentations 12.6 theory of crystal fields 12.7 onsager reciprocity theorem (onsager relations) and transport properties exercises 13 tensors and tensor fields 13.1 tensors and their space-time symmetries 13.2 construction of symmetry-adapted tensors 13.3 description and classification of matter tensors 13.4 tensor field representations exercises 14 electronic properties of solids 14.1 introduction 14.2 the one-electron approximations and self-consistent-field theories 14.3 methods and techniques for band structure calculations 14.4 electronic structure of magnetically ordered systems appendix i derivation of the hartree-fock equations appendix 2 holstein-primakoff (hp) operators exercises 15 dynamical properties of molecules, solids, and surfaces 15.1 introduction 15.2 dynamical properties of molecules 15.3 dynamical properties of solids 15.4 dynamical properties of surfaces appendix 1 coulomb interactions and the method of ewald summation appendix 2 electronic effects on phonons in insulators and semiconductors exercises 16 experimental measurements and selection rules 16.1 introduction 16.2 selection rules 16.3 differential scattering cross-sections in the born approximation 16.4 light scattering spectroscopies 16.5 photoemission and dipole selection rules 16.6 neutron and atom scattering spectroscopies exercises 17.1 phase transitions and their classification 17.2 landau theory of phase transitions: principles 17.3 construction and minimization techniques for △φ exercises 18 incommensurate systems and quasi-crystals 18.1 introduction 18.2 the concept of higher-dimensional spaces: superspaces and superlattices 18.3 quasi-crystal symmetry: the notion of indistinguishability and the clossification of space-groups 18.4 two-dimensional lattices, cyclotomic integers, and axial stacking bibliography references index
| | | | | |