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¡¾Ô­ Êé Ãû¡¿ Algebra: Volume I
¡¾Ô­³ö°æÉç¡¿ Springer
¡¾Ô­°æ´Î¡¿ µÚ 7 °æ
¡¾×÷¡¡¡¡Õß¡¿B.L. van der Waerden
¡¾´Ô Êé Ãû¡¿ ¾­µäÓ¢ÎÄÊýѧ½Ì²ÄϵÁÐ
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¡¾Ô­ Êé Ãû¡¿ Algebra, Volume II
¡¾Ô­³ö°æÉç¡¿ Springer
¡¾Ô­°æ´Î¡¿ µÚ 5 °æ
¡¾×÷¡¡¡¡Õß¡¿B.L. van der Waerden
¡¾´Ô Êé Ãû¡¿ ¾­µäÓ¢ÎÄÊýѧ½Ì²ÄϵÁÐ
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ɨÃè·Ö±æÂÊ: 600 dpi ; 295s

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Chapter 1 NUMBERS AND SETS
1.1 Sets
1.2 Mappings ,Cardinality
1.3 The Number sequence
1.4 Finite and countable (denumerable)sets
1.5 partitions
Chapter 2 GROUPS
2.1 The concept of a group
2.2 subgrougs
2.3 compleses.cosets
2.4 Isomorphisms and automorphisms
2.5 Homomorphisms ,normal subgroups,and factor groups
Chapter 3 RINGS AND FIELDS
3.1 Rings
3.2 Homomorphism and Isomorphism
3.3 The concept of a field quotients
3.4 Polynomial rings
3.5 Ideals,residue class rings
3.6 divesibility .prime ideals

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Chapter 12 LINEAR ALGEBRA
12.1 Modules over a ring
12.2 Modules over euclidean rings ,elementary divisors
12.3 The fundamental theorem of abelian groups
12.4 Representations and represecntation modules
12.5 Normal forms of a matrix in a commutative field
12.6 Elementary divisors and characteeristic functions
12.7 Quadratic and hermitian forms
12.8 Antisymmetric bilinear forms
Chapter 13 ALGEBRAS
13.1 Direct sums and intersections
13.2 Examples of algebras
13.3 Products and crossed products
13.4 Algebras as groups with operators ,modules and representations
13.5 The large and small radicals
13.6 The star product
13.7 Rings with minimal condition
13.8 TWO-sided decompositions and center decomposition
13.9 Simple and primitive rings

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