M vassilev (26 resultados)

Condición: New. Idioma/Language: Español. «En el momento en que dudas de que puedes volar, dejas de poder hacerlo para siempre. » J. M. Barrie Esta nueva edición de Peter Pan, ilustrada por Svetlin Vassilev, ofrece una renovada interpretación de un mito universal, que se aleja radicalmente de los estereotipos a la hora de representar al eterno protagonista. Svetlin consigue retratar los matices más controvertidos de un niño mágico, carismático, cruel, aventurero, provocador. . . , así como la deslumbrante escenografía y los variopintos personajes del País de Nunca Jamás. Más de sesenta ilustraciones en acrílico acompañan este texto atemporal ?del que ofrecemos la versión íntegra de 1911? de J. M. Barrie, uno de los autores indiscutibles de la literatura infantil y juvenil de todos los tiempos. El dinamismo y el trazo virtuoso del artista búlgaro nos hace revivir una gran puesta en escena, la teatralización de un relato que Barrie escribió en un primer momento para ser representado. Un trabajo de ilustración que va más allá del dominio de la técnica y la expresión, con un estilo muy personal, cargado de matices y detalles, en el que sublima la tradición pictórica tanto clásica como contemporánea. *** Nota: Los envíos a España peninsular, Baleares y Canarias se realizan a través de mensajería urgente. No aceptamos pedidos con destino a Ceuta y Melilla. Vassilev, Svetlin (ilustrador).…

Condición: New. Vassilev, Svetlin (ilustrador).

Condición: Nuevo. Álbumes ilustrados. Vassilev, Svetlin (ilustrador).

Condición: Nuevo. «En el momento en que dudas de que puedes volar, dejas de poder hacerlo para siempre.» J. M. Barrie Esta nueva edición de Peter Pan, ilustrada por Svetlin Vassilev, ofrece una renovada interpretación de un mito universal, que se aleja radicalmente de los estereotipos a la hora de representar al eterno protagonista. Svetlin consigue retratar los matices más controvertidos de un niño mágico, carismático, cruel, aventurero, provocador., así como la deslumbrante escenografía y los variopintos personajes del País de Nunca Jamás. Más de sesenta ilustraciones en acrílico acompañan este texto atemporal ?del que ofrecemos la versión íntegra de 1911? de J. M. Barrie, uno de los autores indiscutibles de la literatura infantil y juvenil de todos los tiempos. El dinamismo y el trazo virtuoso del artista búlgaro nos hace revivir una gran puesta en escena, la teatralización de un relato que Barrie escribió en un primer momento para ser representado. Un trabajo de ilustración que va más allá del dominio de la técnica y la expresión, con un estilo muy personal, cargado de matices y detalles, en el que sublima la tradición pictórica tanto clásica como contemporánea. Vassilev, Svetlin (ilustrador).…

Soft cover. Condición: Very Good. 1st Edition. 111pp. Uncommon.

Taschenbuch. Condición: Neu. Neuware - 'En el momento en que dudas de que puedes volar, dejas de poder hacerlopara siempre.' J. M. BarrieEsta nueva edición de Peter Pan, ilustrada por Svetlin Vassilev, ofrece una renovadainterpretación de un mito universal, que se aleja radicalmente de losestereotipos a la hora de representar al eterno protagonista. Svetlin consigueretratar los matices más controvertidos de un niño mágico, carismático,cruel, aventurero, provocador., así como la deslumbrante escenografía y losvariopintos personajes del País de Nunca Jamás.Más de sesenta ilustraciones en acrílico acompañan este texto atemporal del que ofrecemos la versión íntegra de 1911 de J. M. Barrie, uno delos autores indiscutibles de la literatura infantil y juvenil de todos lostiempos. El dinamismo y el trazo virtuoso del artista búlgaro nos hacerevivir una gran puesta en escena, la teatralización de un relato que Barrieescribió en un primer momento para ser representado. Un trabajo deilustración que va más allá del dominio de la técnica y la expresión, conun estilo muy personal, cargado de matices y detalles, en el que sublima latradición pictórica tanto clásica como contemporánea. Vassilev, Svetlin (ilustrador).…

Condición: New. Vassilev, Svetlin (ilustrador).

Condición: New.

HRD. Condición: New. New Book. Shipped from UK. Established seller since 2000.

Condición: New.

Condición: new.

Condición: New. In English.

Buch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - This is the second of two volumes of a state-of-the-art survey article collection which originates from three commutative algebra sessions at the 2009 Fall Southeastern American Mathematical Society Meeting at Florida Atlantic University. The articles reach into diverse areas of commutative algebra and build a bridge between Noetherian and non-Noetherian commutative algebra. These volumes present current trends in two of the most active areas of commutative algebra: non-noetherian rings (factorization, ideal theory, integrality), and noetherian rings (the local theory, graded situation, and interactions with combinatorics and geometry). This volume contains surveys on aspects of closure operations, finiteness conditions and factorization. Closure operations on ideals and modules are a bridge between noetherian and nonnoetherian commutative algebra. It contains a nice guide to closure operations by Epstein, but also contains an article on test ideals by Schwede and Tucker and one by Enescu which discusses the action of the Frobenius on finite dimensional vector spaces both of which are related to tight closure. Finiteness properties of rings and modules or the lack of them come up in all aspects of commutative algebra. However, in the study of non-noetherian rings it is much easier to find a ring having a finite number of prime ideals. The editors have included papers by Boynton and Sather-Wagstaff and by Watkins that discuss the relationship of rings with finite Krull dimension and their finite extensions. Finiteness properties in commutative group rings are discussed in Glaz and Schwarz's paper. And Olberding's selection presents us with constructions that produce rings whose integral closure in their field of fractions is not finitely generated. The final three papers in this volume investigate factorization in a broad sense. The first paper by Celikbas and Eubanks-Turner discusses the partially ordered set of prime ideals of the projective line over the integers. The editors have also included a paper on zero divisor graphs by Coykendall, Sather-Wagstaff, Sheppardson and Spiroff. The final paper, by Chapman and Krause, concerns non-unique factorization.…

Condición: As New. Unread book in perfect condition.

Condición: As New. Unread book in perfect condition.

Condición: New. pp. x + 315.

Hardcover. Condición: Brand New. 315 pages. 9.50x6.75x0.75 inches. In Stock.

Condición: New. pp. x + 315.

Condición: New. 2012. Hardcover. . . . . .

Hardback. Condición: New. This is the second of two volumes of a state-of-the-art survey article collection which originates from three commutative algebra sessions at the 2009 Fall Southeastern American Mathematical Society Meeting at Florida Atlantic University. The articles reach into diverse areas of commutative algebra and build a bridge between Noetherian and non-Noetherian commutative algebra. These volumes present current trends in two of the most active areas of commutative algebra: non-noetherian rings (factorization, ideal theory, integrality), and noetherian rings (the local theory, graded situation, and interactions with combinatorics and geometry). This volume contains surveys on aspects of closure operations, finiteness conditions and factorization. Closure operations on ideals and modules are a bridge between noetherian and nonnoetherian commutative algebra. It contains a nice guide to closure operations by Epstein, but also contains an article on test ideals by Schwede and Tucker and one by Enescu which discusses the action of the Frobenius on finite dimensional vector spaces both of which are related to tight closure. Finiteness properties of rings and modules or the lack of them come up in all aspects of commutative algebra. However, in the study of non-noetherian rings it is much easier to find a ring having a finite number of prime ideals. The editors have included papers by Boynton and Sather-Wagstaff and by Watkins that discuss the relationship of rings with finite Krull dimension and their finite extensions. Finiteness properties in commutative group rings are discussed in Glaz and Schwarz's paper. And Olberding's selection presents us with constructions that produce rings whose integral closure in their field of fractions is not finitely generated. The final three papers in this volume investigate factorization in a broad sense. The first paper by Celikbas and Eubanks-Turner discusses the partially ordered set of prime ideals of the projective line over the integers. The editors have also included a paper on zero divisor graphs by Coykendall, Sather-Wagstaff, Sheppardson and Spiroff. The final paper, by Chapman and Krause, concerns non-unique factorization.…

Hardback. Condición: New. This is the second of two volumes of a state-of-the-art survey article collection which originates from three commutative algebra sessions at the 2009 Fall Southeastern American Mathematical Society Meeting at Florida Atlantic University. The articles reach into diverse areas of commutative algebra and build a bridge between Noetherian and non-Noetherian commutative algebra. These volumes present current trends in two of the most active areas of commutative algebra: non-noetherian rings (factorization, ideal theory, integrality), and noetherian rings (the local theory, graded situation, and interactions with combinatorics and geometry). This volume contains surveys on aspects of closure operations, finiteness conditions and factorization. Closure operations on ideals and modules are a bridge between noetherian and nonnoetherian commutative algebra. It contains a nice guide to closure operations by Epstein, but also contains an article on test ideals by Schwede and Tucker and one by Enescu which discusses the action of the Frobenius on finite dimensional vector spaces both of which are related to tight closure. Finiteness properties of rings and modules or the lack of them come up in all aspects of commutative algebra. However, in the study of non-noetherian rings it is much easier to find a ring having a finite number of prime ideals. The editors have included papers by Boynton and Sather-Wagstaff and by Watkins that discuss the relationship of rings with finite Krull dimension and their finite extensions. Finiteness properties in commutative group rings are discussed in Glaz and Schwarz's paper. And Olberding's selection presents us with constructions that produce rings whose integral closure in their field of fractions is not finitely generated. The final three papers in this volume investigate factorization in a broad sense. The first paper by Celikbas and Eubanks-Turner discusses the partially ordered set of prime ideals of the projective line over the integers. The editors have also included a paper on zero divisor graphs by Coykendall, Sather-Wagstaff, Sheppardson and Spiroff. The final paper, by Chapman and Krause, concerns non-unique factorization.…

Condición: New. 2012. Hardcover. . . . . . Books ship from the US and Ireland.

Hardcover. Condición: Very Good. First Edition. First American Edition. The first book on satellites to come out of the USSR, written by a journalist and a member of the Soviet Academy of Science who worked on the Sputnik committee. A good copy, in chipped, soiled dust jacket, spine head frayed.

Buch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This is the second of two volumes of a state-of-the-art survey article collection which originates from three commutative algebra sessions at the 2009 Fall Southeastern American Mathematical Society Meeting at Florida Atlantic University. The articles reach into diverse areas of commutative algebra and build a bridge between Noetherian and non-Noetherian commutative algebra. These volumes present current trends in two of the most active areas of commutative algebra: non-noetherian rings (factorization, ideal theory, integrality), and noetherian rings (the local theory, graded situation, and interactions with combinatorics and geometry). This volume contains surveys on aspects of closure operations, finiteness conditions and factorization. Closure operations on ideals and modules are a bridge between noetherian and nonnoetherian commutative algebra. It contains a nice guide to closure operations by Epstein, but also contains an article on test ideals by Schwede and Tucker and one by Enescu which discusses the action of the Frobenius on finite dimensional vector spaces both of which are related to tight closure. Finiteness properties of rings and modules or the lack of them come up in all aspects of commutative algebra. However, in the study of non-noetherian rings it is much easier to find a ring having a finite number of prime ideals. The editors have included papers by Boynton and Sather-Wagstaff and by Watkins that discuss the relationship of rings with finite Krull dimension and their finite extensions. Finiteness properties in commutative group rings are discussed in Glaz and Schwarz's paper. And Olberding's selection presents us with constructions that produce rings whose integral closure in their field of fractions is not finitely generated. The final three papers in this volume investigate factorization in a broad sense. The first paper by Celikbas and Eubanks-Turner discusses the partially ordered set of prime ideals of the projective line over the integers. The editors have also included a paper on zero divisor graphs by Coykendall, Sather-Wagstaff, Sheppardson and Spiroff. The final paper, by Chapman and Krause, concerns non-unique factorization. 328 pp. Englisch.…

Hardcover. Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Christopher Francisco.

Buch. Condición: Neu. This item is printed on demand - Print on Demand Titel. Neuware -This is the second of two volumes of a state-of-the-art survey article collection which originates from three commutative algebra sessions at the 2009 Fall Southeastern American Mathematical Society Meeting at Florida Atlantic University. The articles reach into diverse areas of commutative algebra and build a bridge between Noetherian and non-Noetherian commutative algebra. These volumes present current trends in two of the most active areas of commutative algebra: non-noetherian rings (factorization, ideal theory, integrality), and noetherian rings (the local theory, graded situation, and interactions with combinatorics and geometry).This volume contains surveys on aspects of closure operations, finiteness conditions and factorization. Closure operations on ideals and modules are a bridge between noetherian and nonnoetherian commutative algebra. It contains a nice guide to closure operations by Epstein, but also contains an article on test ideals by Schwede and Tucker and one by Enescu which discusses the action of the Frobenius on finite dimensional vector spaces both of which are related to tight closure.Finiteness properties of rings and modules or the lack of them come up in all aspects of commutative algebra. However, in the study of non-noetherian rings it is much easier to find a ring having a finite number of prime ideals. The editors have included papers by Boynton and Sather-Wagstaff and by Watkins that discuss the relationship of rings with finite Krull dimension and their finite extensions. Finiteness properties in commutative group rings are discussed in Glaz and Schwarz's paper. And Olberding's selection presents us with constructions that produce rings whose integral closure in their field of fractions is not finitely generated. The final three papers in this volume investigate factorization in a broad sense. The first paper by Celikbas and Eubanks-Turner discusses the partially ordered set of prime ideals of the projective line over the integers. The editors have also included a paper on zero divisor graphs by Coykendall, Sather-Wagstaff, Sheppardson and Spiroff. The final paper, by Chapman and Krause, concerns non-unique factorization.De Gruyter Mouton, Genthiner Straße 13, 10785 Berlin 328 pp. Englisch.…