Alonso gutierrez david (33 resultados)

Condición: New.

Condición: New.

Encuadernación de tapa blanda. Condición: Nuevo. Proyecto Aula 360º.

Condición: New.

Condición: As New. Unread book in perfect condition.

Condición: New. In English.

Condición: New.

Tapa blanda. Condición: New. Espacios naturales protegidos amenazados por la desertificación, especies en estado de extinción, migrantes que malviven en las fronteras, vidas olvidadas en residencias de ancianos, hospitales, vertederos, ruinas urbanas, barrios degradados, parques naturales, poblados chabolistas y zonas contaminadas, comunidades obreras en crisis, exciudadanos que nos traen sin cuidado, gentes a las que los grandes números no ven, que no cuentan, pobres cada vez más cerca de la línea de no retorno, enfermos olvidados, paisajes naturales devastados. Todo eso, y más, es abandono, algo que ha alcanzado el rango de los fenómenos estructurales, esos que definen vidas, experiencias, ecologías, contextos y épocas. El abandono, pensado como un diagnóstico general y no solo como un momento, o una coyuntura, es uno de esos conceptos poderosos. Si lo tomamos en serio sirve para pensar el estado de todo lo que existe desprovisto de cuidado y protección. Ahora, ¿se puede contar de cualquier manera, se puede contar como siempre?Este libro encara la respuesta a estas preguntas a partir del trabajo en varios encuentros y diálogos sostenidos a lo largo del tiempo entre un buen grupo de personas, de perfiles variados, de oficios distintos, de regiones distantes. Son Javier Auyero, Violeta Cabello, David Casado-Neira, Saioa del Olmo, Paola Diaz, Iosune Fernández Centeno, Gabriel Gatti, Alfredo González Ruibal, Miren Gutiérrez, Elixabete Imaz, Ula Iruretagoiena, Roberto Monroy, Mariana Norandi, Iñaki Rubio, Ramón Sáez, Eduardo Serrano, Sofia Servián y Alvaro Villar.…

Condición: New. 148.

Condición: New. Rocafort, Juan Antonio; Archivo SM,; Alonso Rivero, Daniel; Illa Gómez, Aarón; García Ayerbe, Alberto; Mark, Alya; Arumí Casanovas, David; Gutiérrez, Eliana; García Ingelmo, Gema; Vitali, Giselle; Berdugo Garvía, Guillermo; Delgado, Jesús; Infante Toro, Juan Jesús; Navarro Falcón, Lourdes; Fernández Méndez, Luján; Fant, María Antonella; Rodrigo Miranda, Mercedes; , NASA; Albesa Valdés, Núria; Shutterstock, (ilustrador). …

Softcover. Condición: Gut. Ex-library with stamp and library-signature. GOOD condition, some traces of use. Ehem. Bibliotheksexemplar mit Signatur und Stempel. GUTER Zustand, ein paar Gebrauchsspuren. C-04986 9783319132624 Sprache: Englisch Gewicht in Gramm: 550.

Condición: New. Rocafort, Juan Antonio; Archivo SM,; Alonso Rivero, Daniel; Illa Gómez, Aarón; García Ayerbe, Alberto; Mark, Alya; Arumí Casanovas, David; Gutiérrez, Eliana; García Ingelmo, Gema; Vitali, Giselle; Berdugo Garvía, Guillermo; Delgado, Jesús; Infante Toro, Juan Jesús; Navarro Falcón, Lourdes; Fernández Méndez, Luján; Fant, María Antonella; Rodrigo Miranda, Mercedes; , NASA; Albesa Valdés, Núria; Shutterstock, (ilustrador). …

Condición: New. Rocafort, Juan Antonio; Archivo SM,; Alonso Rivero, Daniel; Illa Gómez, Aarón; García Ayerbe, Alberto; Mark, Alya; Arumí Casanovas, David; Gutiérrez, Eliana; García Ingelmo, Gema; Vitali, Giselle; Berdugo Garvía, Guillermo; Delgado, Jesús; Infante Toro, Juan Jesús; Navarro Falcón, Lourdes; Fernández Méndez, Luján; Fant, María Antonella; Rodrigo Miranda, Mercedes; , NASA; Albesa Valdés, Núria; Shutterstock, (ilustrador). …

Paperback. Condición: Brand New. 2015 edition. 130 pages. 9.00x6.00x0.50 inches. In Stock.

Taschenbuch. Condición: Neu. Approaching the Kannan-Lovász-Simonovits and Variance Conjectures | David Alonso-Gutiérrez (u. a.) | Taschenbuch | Lecture Notes in Mathematics | x | Englisch | 2015 | Springer | EAN 9783319132624 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu. …

Taschenbuch. Condición: Neu. Neuware - Esta obra pretende recoger la evolución histórica de la caricatura política en España a lo largo del siglo XX, centrando la atención en el período posterior a la Restauración borbónica, la consiguiente Dictadura de Primo de Rivera, el desarrollo de la II República y la llegada del franquismo ( 1923-1977).En esta nueva etapa, que continua el marco temporal abordado por los dos primeros tomos de esta serie de publicaciones, se demuestra que, lejos de agotarse con la llegada del siglo XX, la caricatura política irrumpe con fuerza en los nuevos sistemas políticos contemporáneos del siglo pasado. La sátira visual que permitía este dibujo deformante permitió a los diferentes proyectos políticos de cada etapa formular sus críticas al sistema y su defensa de sus propios principios políticos. Y, en el presente volumen, pueden apreciarse diferentes perspectivas de análisis que permiten abordar aquella caricatura política desde su contexto histórico, teniendo en cuenta no sólo el contenido iconográfico de los dibujos de los caricaturistas, sino también los diferentes soportes en los que se publicaron, las temáticas referenciadas, las circunstancias vitales y profesionales de quienes los creaban y el marco espacio-temporal en que se enmarcan.…

Condición: Good. Usado. Illa Gómez, Aarón; García Ayerbe, Alberto; Mark, Alya; Guillén, Ana Irene; Archivo SM,; Estévez Álvarez, Beatriz; Martí De La Ahumada, Blanca; Alonso, Daniel; Arumí Casanovas, David; Gutiérrez, Eliana; Moreno Arrastio, Félix; Puerta, Fidel; García Ingelmo, Gema; Vitali, Giselle; Berdugo Garvía, Guillermo; Delgado, Jesús; Infante Toro, Juan Jesús; Navarro Falcón, Lourdes; Fernández Méndez, Luján; Arán Cerezo, M. Carmen; Pérez De Muti, Marcelo; Fant, María Antonella; Gómez Mut, Marina; Chicote Juiz, Marta; Rodrigo Miranda, Mercedes; , NASA; Albesa Valdés, Núria; Hernández Pintor, Nuria; Zurdo Villas, Roberto; Shutterstock,; Thinkstock, (ilustrador). …

Hardcover. Condición: new. Hardcover. These proceedings result from the International Conference 'Geometry, Analysis & Convexity' (OLE 2022) held from 20th to 24th June 2022 at the Instituto de Matematicas de la Universidad de Sevilla (IMUS), Spain and they include some of the contributions presented at this conference. This book is addressed to any researcher interested in convex geometric analysis and asymptotic analysis as well as integral geometry and discrete geometry and their applications in convexity, and related topics. Convex geometric analysis was born from the increasing interaction between classical (convex) geometry and asymptotic (convex) analysis. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. These recent advances have revealed fruitful connections between geometric inequalities, transport theory and information theory. Asymptotic convex analysis is mainly concerned with geometric properties of convex bodies in finite dimensional normed spaces, focused when the dimension tends to infinity. The understanding of high dimensional phenomena becomes an important point since high dimensional problems are frequently encountered in mathematics and applied sciences. Concentration of measure phenomenon can be viewed as an isoperimetric problem, which lies at the heart of classical geometry and calculus of variation. Besides convex geometry, geometric analysis has been developed using techniques and deep theorems from integral geometry, where the notion of measure is generalized to the concept of the so-called valuation, and it has developed from a simple technique to a fundamental area, the theory of valuations. The underlying structure of the valuation space (invariant under translations) is intrinsically connected with affine or analytic isoperimetric inequalities, among others. It is addressed to researchers in this field. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.…

Hardcover. Condición: new. Hardcover. These proceedings result from the International Conference 'Geometry, Analysis & Convexity' (OLE 2022) held from 20th to 24th June 2022 at the Instituto de Matematicas de la Universidad de Sevilla (IMUS), Spain and they include some of the contributions presented at this conference. This book is addressed to any researcher interested in convex geometric analysis and asymptotic analysis as well as integral geometry and discrete geometry and their applications in convexity, and related topics. Convex geometric analysis was born from the increasing interaction between classical (convex) geometry and asymptotic (convex) analysis. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. These recent advances have revealed fruitful connections between geometric inequalities, transport theory and information theory. Asymptotic convex analysis is mainly concerned with geometric properties of convex bodies in finite dimensional normed spaces, focused when the dimension tends to infinity. The understanding of high dimensional phenomena becomes an important point since high dimensional problems are frequently encountered in mathematics and applied sciences. Concentration of measure phenomenon can be viewed as an isoperimetric problem, which lies at the heart of classical geometry and calculus of variation. Besides convex geometry, geometric analysis has been developed using techniques and deep theorems from integral geometry, where the notion of measure is generalized to the concept of the so-called valuation, and it has developed from a simple technique to a fundamental area, the theory of valuations. The underlying structure of the valuation space (invariant under translations) is intrinsically connected with affine or analytic isoperimetric inequalities, among others. It is addressed to researchers in this field. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability.…

Hardcover. Condición: new. Hardcover. These proceedings result from the International Conference 'Geometry, Analysis & Convexity' (OLE 2022) held from 20th to 24th June 2022 at the Instituto de Matematicas de la Universidad de Sevilla (IMUS), Spain and they include some of the contributions presented at this conference. This book is addressed to any researcher interested in convex geometric analysis and asymptotic analysis as well as integral geometry and discrete geometry and their applications in convexity, and related topics. Convex geometric analysis was born from the increasing interaction between classical (convex) geometry and asymptotic (convex) analysis. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. These recent advances have revealed fruitful connections between geometric inequalities, transport theory and information theory. Asymptotic convex analysis is mainly concerned with geometric properties of convex bodies in finite dimensional normed spaces, focused when the dimension tends to infinity. The understanding of high dimensional phenomena becomes an important point since high dimensional problems are frequently encountered in mathematics and applied sciences. Concentration of measure phenomenon can be viewed as an isoperimetric problem, which lies at the heart of classical geometry and calculus of variation. Besides convex geometry, geometric analysis has been developed using techniques and deep theorems from integral geometry, where the notion of measure is generalized to the concept of the so-called valuation, and it has developed from a simple technique to a fundamental area, the theory of valuations. The underlying structure of the valuation space (invariant under translations) is intrinsically connected with affine or analytic isoperimetric inequalities, among others. It is addressed to researchers in this field. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.…

Buch. Condición: Neu. Druck auf Anfrage Neuware - Printed after ordering - These proceedings result from the International Conference 'Geometry, Analysis & Convexity'(OLE 2022) held from 20th to 24th June 2022 at the Instituto de Matemáticas de la Universidad de Sevilla (IMUS), Spain and they include some of the contributions presented at this conference. This book is addressed to any researcher interested in convex geometric analysis and asymptotic analysis as well as integral geometry and discrete geometry and their applications in convexity, and related topics. Convex geometric analysis was born from the increasing interaction between classical (convex) geometry and asymptotic (convex) analysis. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. These recent advances have revealed fruitful connections between geometric inequalities, transport theory and information theory. Asymptotic convex analysis is mainly concerned with geometric properties of convex bodies in finite dimensional normed spaces, focused when the dimension tends to infinity. The understanding of high dimensional phenomena becomes an important point since high dimensional problems are frequently encountered in mathematics and applied sciences. Concentration of measure phenomenon can be viewed as an isoperimetric problem, which lies at the heart of classical geometry and calculus of variation. Besides convex geometry, geometric analysis has been developed using techniques and deep theorems from integral geometry, where the notion of measure is generalized to the concept of the so-called valuation, and it has developed from a simple technique to a fundamental area, the theory of valuations. The underlying structure of the valuation space (invariant under translations) is intrinsically connected with affine or analytic isoperimetric inequalities, among others. It is addressed to researchers in this field.…

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Condición: New. Print on Demand 148.

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Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Provides a rapid introduction to Asymptotic Geometric AnalysisPresents a modern approach to two central problems in Asymptotic Geometric Analysis: The Kannan-Lovasz-Simmonovits Conjecture and the Variance (or Thin Shell) ConjectureDetails t.…

Taschenbuch. Condición: Neu. This item is printed on demand - Print on Demand Titel. Neuware -Focusing on two central conjectures of Asymptotic Geometric Analysis, the Kannan-Lovász-Simonovits spectral gap conjecture and the variance conjecture, these Lecture Notes present the theory in an accessible way, so that interested readers, even those who are not experts in the field, will be able to appreciate the treated topics. Offering a presentation suitable for professionals with little background in analysis, geometry or probability, the work goes directly to the connection between isoperimetric-type inequalities and functional inequalities, giving the interested reader rapid access to the core of these conjectures.In addition, four recent and important results in this theory are presented in a compelling way. The first two are theorems due to Eldan-Klartag and Ball-Nguyen, relating the variance and the KLS conjectures, respectively, to the hyperplane conjecture. Next, the main ideas needed prove the best known estimate for the thin-shell width given by Guédon-Milman and an approach to Eldan's work on the connection between the thin-shell width and the KLS conjecture are detailed.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 160 pp. Englisch.…

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

Buch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -These proceedings result from the International Conference 'Geometry, Analysis & Convexity'(OLE 2022) held from 20th to 24th June 2022 at the Instituto de Matemáticas de la Universidad de Sevilla (IMUS), Spain and they include some of the contributions presented at this conference. This book is addressed to any researcher interested in convex geometric analysis and asymptotic analysis as well as integral geometry and discrete geometry and their applications in convexity, and related topics. Convex geometric analysis was born from the increasing interaction between classical (convex) geometry and asymptotic (convex) analysis. During the last three decades, the study of the integral geometry of convex bodies has been fuelled by the introduction of methods, results and new points of view coming from other branches of mathematics such as probability, harmonic analysis, geometry of finite dimensional normed spaces, integral geometry and discrete geometry. These recent advances have revealed fruitful connections between geometric inequalities, transport theory and information theory. Asymptotic convex analysis is mainly concerned with geometric properties of convex bodies in finite dimensional normed spaces, focused when the dimension tends to infinity. The understanding of high dimensional phenomena becomes an important point since high dimensional problems are frequently encountered in mathematics and applied sciences. Concentration of measure phenomenon can be viewed as an isoperimetric problem, which lies at the heart of classical geometry and calculus of variation. Besides convex geometry, geometric analysis has been developed using techniques and deep theorems from integral geometry, where the notion of measure is generalized to the concept of the so-called valuation, and it has developed from a simple technique to a fundamental area, the theory of valuations. The underlying structure of the valuation space (invariant under translations) is intrinsically connected with affine or analytic isoperimetric inequalities, among others. It is addressed to researchers in this field. 129 pp. Englisch.…