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Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253 Book

Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253
Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253, Although there are many types of ring extensions, simple extensions have yet to be thoroughly explored in one book. Covering an understudied aspect of commutative algebra, Simple Extensions with the Minimum Degree Relations of Integral Domains presents a , Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253 has a rating of 3 stars
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Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253, Although there are many types of ring extensions, simple extensions have yet to be thoroughly explored in one book. Covering an understudied aspect of commutative algebra, Simple Extensions with the Minimum Degree Relations of Integral Domains presents a , Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253
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  • Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253
  • Written by author Susumu Oda
  • Published by Taylor & Francis, Inc., March 2007
  • Although there are many types of ring extensions, simple extensions have yet to be thoroughly explored in one book. Covering an understudied aspect of commutative algebra, Simple Extensions with the Minimum Degree Relations of Integral Domains presents a
  • Although there are many types of ring extensions, simple extensions have yet to be thoroughly explored in one book. Covering an understudied aspect of commutative algebra, Simple Extensions with the Minimum Degree Relations of Integral Domains presents a
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BIRATIONAL SIMPLE EXTENSIONS The Ring R[a] n R[a-1]
Anti-Integral Extension and Flat Simple Extensions The Ring R(Ia) and the Anti-Integrality of a Strictly Closedness and Integral Extensions Upper-Prime, Upper-Primary, or Upper-Quasi-Primary Ideals Some Subsets of Spec(R) in the Birational Case

SIMPLE EXTENSIONS OF HIGH DEGREE Sharma Polynomials Anti-Integral Elements and Super-Primitive Elements Integrality and Flatness of Anti-Integral Extensions Anti-Integrality of a and a-1
Vanishing Points and Blowing-Up Points

SUBRINGS OF ANTI-INTEGRAL EXTENSIONS Extensions R[a] n R[a-1] of Noetherian Domains R The Integral Closedness of the Ring R[a] n R[a-1] (I)
The Integral Closedness of the Ring R[a] n R[a-1] (II)
Extensions of Type R[ß] n R[ß-1] with ß ? K(a)

DENOMINATOR IDEALS AND EXCELLENT ELEMENTS Denominator Ideals and Flatness (I)
Excellent Elements of Anti-Integral Extensions Flatness and LCM-Stableness Some Subsets of Spec(R) in the High Degree Case

UNRAMIFIED EXTENSIONS Unramifiedness and Etaleness of Super-Primitive Extensions Differential Modules of Anti-Integral Extensions Kernels of Derivations on Simple Extensions

THE UNIT GROUPS OF EXTENSIONS The Unit-Groups of Anti-Integral Extensions Invertible Elements of Super-Primitive Ring Extensions

EXCLUSIVE EXTENSIONS OF NOETHERIAN DOMAINS Subring R[a] n K of Anti-Integral Extensions Exclusive Extensions and Integral Extensions An Exclusive Extension Generated by a Super-Primitive Element Finite Generation of an Intersection R[a] n K over R Pure Extensions

ULTRA-PRIMITIVE EXTENSIONS AND THEIR GENERATORS Super-Primitive Elements and Ultra-Primitive Elements Comparisons of Subrings of Type R[aa] n R[(aa)-1]
Subrings of Type R[Ha] n R[(Ha)-1]
A Linear Generator of an Ultra-Primitive Extension R[a]
Two Generators of Simple Extensions

FLATNESS AND CONTRACTIONS OF IDEALS Flatness of a Birational Extension Flatness of a Non-Birational Extension Anti-Integral Elements and Coefficients of its Minimal Polynomial Denominator Ideals and Flatness (II)
Contractions of Principal Ideals and Denominator Ideals

ANTI-INTEGRAL IDEALS AND SUPER-PRIMITIVE POLYNOMIALS Anti-Integral Ideals and Super-Primitive Ideals Super-Primitive Polynomials and Sharma Polynomials Anti-Integral, Super-Primitive, or Flat Polynomials

SEMI ANTI-INTEGRAL AND PSEUDO-SIMPLE EXTENSIONS Anti-Integral Extensions of Polynomial Rings Subrings of R[a] Associated with Ideals of R Semi Anti-Integral Elements Pseudo-Simple Extensions

REFERENCES INDEX


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Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253, Although there are many types of ring extensions, simple extensions have yet to be thoroughly explored in one book. Covering an understudied aspect of commutative algebra, Simple Extensions with the Minimum Degree Relations of Integral Domains presents a , Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253

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Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253, Although there are many types of ring extensions, simple extensions have yet to be thoroughly explored in one book. Covering an understudied aspect of commutative algebra, Simple Extensions with the Minimum Degree Relations of Integral Domains presents a , Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253

Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253

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Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253, Although there are many types of ring extensions, simple extensions have yet to be thoroughly explored in one book. Covering an understudied aspect of commutative algebra, Simple Extensions with the Minimum Degree Relations of Integral Domains presents a , Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253

Simple Extensions with the Minimum Degree Relations of Integral Domains, Vol. 253

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