1.

Record Nr.

UNISA996386641303316

Titolo

A full deuout and gostely treatyse of the imytacion and folowynge the blessed lyfe of oure moste mercyfull sauyoure criste [[electronic resource] /] / compyled in Laten by the right worshypfull doctor mayster John Gerson: and translate [sic] into Englysshe: the yere of our lorde .M.D.ii. by mayster Wyllyan [sic] Atkynson doctor of diuinite: at the specyall request and cõmaundement of the full excellent Pryncesse Margarete moder to our souerayne lorde Kynge Henry the. vii. and Countesse of Rychemount and Derby

Pubbl/distr/stampa

Jnprinted at lõdon, : by Richard Pynson dwellynge in Fletestrete at the signe of the George., [1504]

Descrizione fisica

[228] p. : ill., coats of arms

Altri autori (Persone)

AtkinsonWilliam <d. 1509.>

GersonJean <1363-1429.>

Soggetti

Christian life

Meditations

Lingua di pubblicazione

Inglese

Formato

Materiale a stampa

Livello bibliografico

Monografia

Note generali

The traditional attribution to Thomas a ̀Kempis is disputed.

A translation of: Imitatio Christi.

Place of publication and printer's name and address from colophon; date of printing conjectured by STC.

Printer's device (McK. 9b) at end of first part and at colop; initials.

Signatures: A-B⁸ C-Q⁶ [a]-c. Register of "Book four" is irregular, most leaves unmarked.

Imperfect: I₄-I₆ lacking.

Reproduction of original in: British Library.

Sommario/riassunto

eebo-0018



2.

Record Nr.

UNINA9910830265703321

Autore

Janson Svante

Titolo

Random graphs / / Svante Janson, Tomasz Luczak, Andrzej Rucinski

Pubbl/distr/stampa

New York, New York : , : John Wiley & Sons, Inc., , 2000

©2000

ISBN

1-118-03271-3

1-118-03096-6

Descrizione fisica

1 online resource (350 p.)

Collana

Wiley-Interscience Series in Discrete Mathematics and Optimization

Disciplina

511.5

511/.5

Soggetti

Random graphs

Lingua di pubblicazione

Inglese

Formato

Materiale a stampa

Livello bibliografico

Monografia

Note generali

"A Wiley-Interscience Publication."

Nota di bibliografia

Includes bibliographical references and indexes.

Nota di contenuto

Random Graphs; Preface; Contents; 1 Preliminaries; 1.1 Models of random graphs; 1.2 Notes on notation and more; 1.3 Monotonicity; 1.4 Asymptotic equivalence; 1.5 Thresholds; 1.6 Sharp thresholds; 2 Exponentially Small Probabilities; 2.1 Independent summands; 2.2 Binomial random subsets; 2.3 Suen's inequality; 2.4 Martingales; 2.5 Talagrand's inequality; 2.6 The upper tail; 3 Small Subgraphs; 3.1 The containment problem; 3.2 Leading overlaps and the subgraph plot; 3.3 Subgraph count at the threshold; 3.4 The covering problem; 3.5 Disjoint copies; 3.6 Variations on the theme; 4 Matchings

4.1 Perfect matchings4.2 G-factors; 4.3 Two open problems; 5 The Phase Transition; 5.1 The evolution of the random graph; 5.2 The emergence of the giant component; 5.3 The emergence of the giant: A closer look; 5.4 The structure of the giant component; 5.5 Near the critical period; 5.6 Global properties and the symmetry rule; 5.7 Dynamic properties; 6 Asymptotic Distributions; 6.1 The method of moments; 6.2 Stein's method: The Poisson case; 6.3 Stein's method: The normal case; 6.4 Projections and decompositions; 6.5 Further methods; 7 The Chromatic Number; 7.1 The stability number

7.2 The chromatic number: A greedy approach7.3 The concentration of the chromatic number; 7.4 The chromatic number of dense random graphs; 7.5 The chromatic number of sparse random graphs; 7.6



Vertex partition properties; 8 Extremal and Ramsey Properties; 8.1 Heuristics and results; 8.2 Triangles: The first approach; 8.3 The Szemerédi Regularity Lemma; 8.4 A partition theorem for random graphs; 8.5 Triangles: An approach with perspective; 9 Random Regular Graphs; 9.1 The configuration model; 9.2 Small cycles; 9.3 Hamilton cycles; 9.4 Proofs; 9.5 Contiguity of random regular graphs

9.6 A brief course in contiguity10 Zero-One Laws; 10.1 Preliminaries; 10.2 Ehrenfeucht games and zero-one laws; 10.3 Filling gaps; 10.4 Sums of models; 10.5 Separability and the speed of convergence; References; Index of Notation; Index

Sommario/riassunto

A unified, modern treatment of the theory of random graphs-including recent results and techniquesSince its inception in the 1960s, the theory of random graphs has evolved into a dynamic branch of discrete mathematics. Yet despite the lively activity and important applications, the last comprehensive volume on the subject is Bollobas's well-known 1985 book. Poised to stimulate research for years to come, this new work covers developments of the last decade, providing a much-needed, modern overview of this fast-growing area of combinatorics. Written by three highly respected members of the