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Pastoral theology --- Priesthood --- #GBIB: jesuitica --- 25 <082> --- 271.5-7 --- 271.5-7 Jezuïeten: liturgie en spiritualiteit --- Jezuïeten: liturgie en spiritualiteit --- Catholic Church --- Pastoraaltheologie--Feestbundels. Festschriften --- Societas Jesu --- Compagnie de Jésus --- Compañia de Jesus --- Gesellschaft Jesu --- Jesuitas --- Jesuiten --- Jesuiti --- Jesuits --- Jezuïten --- Jésuites --- Paters Jezuïten --- Societeit van Jezus --- Society of Jesus --- イエズス会 --- カトリック イエズス会 --- Spiritual life. --- Christian pastoral theology --- Christian religious orders --- Ignatius of Loyola
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This volume provides a wide-ranging survey of, and many new results on, various important types of ideal factorization actively investigated by several authors in recent years. Examples of domains studied include (1) those with weak factorization, in which each nonzero, nondivisorial ideal can be factored as the product of its divisorial closure and a product of maximal ideals and (2) those with pseudo-Dedekind factorization, in which each nonzero, noninvertible ideal can be factored as the product of an invertible ideal with a product of pairwise comaximal prime ideals. Prüfer domains play a central role in our study, but many non-Prüfer examples are considered as well.
Mathematics --- Number theory --- Ordered algebraic structures --- Algebra --- Algebraic geometry --- Geometry --- algebra --- landmeetkunde --- wiskunde --- getallenleer --- geometrie
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This volume provides a wide-ranging survey of, and many new results on, various important types of ideal factorization actively investigated by several authors in recent years. Examples of domains studied include (1) those with weak factorization, in which each nonzero, nondivisorial ideal can be factored as the product of its divisorial closure and a product of maximal ideals and (2) those with pseudo-Dedekind factorization, in which each nonzero, noninvertible ideal can be factored as the product of an invertible ideal with a product of pairwise comaximal prime ideals. Prüfer domains play a central role in our study, but many non-Prüfer examples are considered as well.
Algebra. --- Factorization (Mathematics). --- Integral domains. --- Mathematics. --- Factorization (Mathematics) --- Integral domains --- Mathematics --- Physical Sciences & Mathematics --- Algebra --- Domains, Integral --- Entire rings --- Rings without zero divisors --- Algebraic geometry. --- Commutative algebra. --- Commutative rings. --- Number theory. --- Commutative Rings and Algebras. --- Algebraic Geometry. --- Number Theory. --- Rings (Algebra) --- Geometry, algebraic. --- Number study --- Numbers, Theory of --- Algebraic geometry --- Geometry --- Mathematical analysis
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