barletta elisabetta (19 Ergebnisse)

Buch. Zustand: Neu. Barletta, Elisabetta (illustrator). Miss Tattoo | 1. Die Erbin | Andre Raymans | Buch | 48 S. | Deutsch | 2025 | Schreiber + Leser | EAN 9783965822023 | Verantwortliche Person für die EU: Verlag Schreiber und Leser, Große Bergstr. 160, 22767 Hamburg, verlag[at]schreiberundleser[dot]de | Anbieter: preigu.

Buch. Zustand: Neu. Barletta, Elisabetta (illustrator). Neuware - Vanina Lao aus Bangkok alias 'Miss Tattoo' steht am Grab ihrer Halbschwester Caroline Baldwin in Kanada - neben ihr Gary Scott, FBI, Caros große Liebe. Er übergibt Vanina den Schlüssel zum Haus ihrer Schwester, das nun ihr gehört. Doch als sie das malerische Holzhaus betritt, findet sie ein Schlachtfeld vor. Irgendwer ist hier vor Kurzem eingebrochen und hat offensichtlich etwas sehr wichtiges gesucht. Gemeinsam mit Inspektor Philips beginnt Vanina, eins der vielen Geheimnisse um die legendäre Detektivin zu lüften.

Zustand: Buone. italiano Condizioni dell'esterno: Discrete con difetti, segni d'uso Condizioni dell'interno: Buone.

Editions du Tiroir / Série " Singleton " n° 1 de 2024. In-4 cartonnage éditeur de 48 pages au format 30,5 x 22,5 cm. Couverture illustrée. Dos carré. Plats et intérieur frais. Dessins en couleurs par Elisabetta Barletta sur scénario de Alain de Kuyssche. Adaptation en bande dessinée d'un roman écrit par Henri Vernes. Etat de neuf. Edition originale en service de presse.

Zustand: Used: Like New. Barletta, Elisabetta (illustrator). LIVRE A L?ETAT DE NEUF. EXPEDIE SOUS 3 JOURS OUVRES. NUMERO DE SUIVI COMMUNIQUE AVANT ENVOI, EMBALLAGE RENFORCE. EAN:9782931251249.

Hardcover. Zustand: Brand New. 256 pages. 10.25x7.25x0.75 inches. In Stock.

Couverture rigide. Zustand: Comme neuf. Edition originale. rare l'édition originale de la suite de CAROLINE BALDWIN.

Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book, Differential Geometry: Foundations of Cauchy Riemann and Pseudohermitian Geometry (Book I-C), is the third in a series of four books presenting a choice of topics, among fundamental and more advanced, in Cauchy Riemann (CR) and pseudohermitian geometry, such as Lewy operators, CR structures and the tangential CR equations, the Levi form, Tanaka Webster connections, sub-Laplacians, pseudohermitian sectional curvature, and Kohn Rossi cohomology of the tangential CR complex. Recent results on submanifolds of Hermitian and Sasakian manifolds are presented, from the viewpoint of the geometry of the second fundamental form of an isometric immersion. The book has two souls, those of Complex Analysis versus Riemannian geometry, and attempts to fill in the gap among the two. The other three books of the series are: Differential Geometry: Manifolds, Bundles, Characteristic Classes (Book I-A) Differential Geometry: Riemannian Geometry and Isometric Immersions (Book I-B) Differential Geometry: Advanced Topics in Cauchy Riemann and Pseudohermitian Geometry (Book I-D)The four books belong toan ampler book project Differential Geometry, Partial Differential Equations, and Mathematical Physics , by the same authors, and aim to demonstrate how certain portions of.

Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book, Differential Geometry: Advanced Topics in CR and Pseudohermitian Geometry (Book I-D), is the fourth in a series of four books presenting a choice of advanced topics in Cauchy Riemann (CR) and pseudohermitian geometry, such as Fefferman metrics, global behavior of tangential CR equations, Rossi spheres, the CR Yamabe problem on a CR manifold-with-boundary, Jacobi fields of the Tanaka Webster connection, the theory of CR immersions versus Lorentzian geometry. The book also discusses boundary values of proper holomorphic maps of balls, Beltrami equations on Rossi spheres within the Koranyi Reimann theory of quasiconformal mappings of CR manifolds, and pseudohermitian analogs to the Gauss Ricci Codazzi equations in the study of CR immersions between strictly pseudoconvex CR manifolds. The other three books of the series are: Differential Geometry: Manifolds, Bundles, Characteristic Classes (Book I-A) Differential Geometry: Riemannian Geometry and Isometric Immersions (Book I-B) Differential Geometry: Foundations of Cauchy-Riemann and Pseudohermitian Geometry (Book I-C).

Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book,Differential Geometry: Riemannian Geometry and Isometric Immersions (Book I-B), is the second in a captivating series of four books presenting a choice of topics, among fundamental and more advanced in differential geometry (DG). Starting with the basics of semi-Riemannian geometry, the book aims to develop the understanding of smooth 1-parameter variations of geodesics of, and correspondingly of, Jacobi fields. A few algebraic aspects required by the treatment of the Riemann Christoffel four-tensor and sectional curvature are successively presented. Ricci curvature and Einstein manifolds are briefly discussed. The Sasaki metric on the total space of the tangent bundle over a Riemannian manifold is built, and its main properties are investigated. An important integration technique on a Riemannian manifold, related to the geometry of geodesics, is presented for further applications. The other three books of the series areDifferential Geometry 1: Manifolds, Bundle and Characteristic Classes(Book I-A)Differential Geometry 3: Foundations of Cauchy-Riemann and Pseudohermitian Geometry(Book I-C)Differential Geometry 4: Advanced Topics in Cauchy Riemann and Pseudohermitian Geometry(Book I-D)The four books belong to a larger book project (Differential Geometry, Partial Differential Equations, and Mathematical Physics) by the same authors, aiming to demonstrate how certain portions of DG and the theory of partial differential equations apply to general relativity and (quantum) gravity theory. These books supply some of the ad hoc DG machinery yet do not constitute a comprehensive treatise on DG, but rather authors choice based on their scientific (mathematical and physical) interests. These are centered around the theory of immersions isometric, holomorphic, Cauchy Riemann(CR) and pseudohermitian geometry, as devised by Sidney Martin Webster for the study of nondegenerate CR structures, themselves a DG manifestation of the tangential CR equations.

Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book, Di erential Geometry: Manifolds, Bundles and Characteristic Classes (Book I-A), is the first in a captivating series of four books presenting a choice of topics, among fundamental and more advanced, in di erential geometry (DG), such as manifolds and tensor calculus, di erentiable actions and principal bundles, parallel displacement and exponential mappings, holonomy, complex line bundles and characteristic classes. The inclusion of an appendix on a few elements of algebraic topology provides a didactical guide towards the more advanced Algebraic Topology literature. The subsequent three books of the series are:Di erential Geometry: Riemannian Geometry and Isometric Immersions (Book I-B) Di erential Geometry: Foundations of Cauchy-Riemann and Pseudohermitian Geometry (Book I-C)Di erential Geometry: Advanced Topics in Cauchy-Riemann and Pseudohermitian Geometry (Book I-D)The four books belong to an ampler book project (Di erential Geometry, Partial Di erential Equations, and Mathematical Physics, by the same authors) and aim to demonstrate how certain portions of DG and the theory of partial di erential equations apply to general relativity and (quantum) gravity theory. These books supply some of the ad hoc DG machinery yet do not constitute a comprehensive treatise on DG, but rather Authors' choice based on their scientific (mathematical and physical) interests. These are centered around the theory of immersions - isometric, holomorphic, and Cauchy-Riemann (CR) -and pseudohermitian geometry, as devised by Sidney Martin Webster for the study of nondegenerate CR structures, themselves a DG manifestation of the tangential CR equations.

Editions du Tiroir / Série " Singleton " n° 1 de 2024. In-4 cartonnage éditeur de 48 pages au format 30,5 x 22,5 cm. Couverture illustrée. Dos carré. Plats et intérieur frais. Dessins en couleurs par Elisabetta Barletta sur scénario de Alain de Kuyssche. Adaptation en bande dessinée d'un roman écrit par Henri Vernes. Etat de neuf. Edition originale enrichie d'un dessin original pleine page, signé, de Elisabetta Barletta et d'un fascicule / carnet de croquis, tiré à 100 exemplaires, numéroté et signé Elisabetta Barletta ( n° 34 ). Totalement épuisé.