Arcozzi (40 results)

Paperback. Condition: Wie neu. 163 S. Like new. Shrink wrapped. Sprache: Englisch Gewicht in Gramm: 420.

Brossura. Prefazione del Prof. Carlo Mazzantini dell'Università di Cagliari Numero di tavole: pp.93 altezza 0 larghezza 0 Esemplare in buone condizioni.Copertina brunita al dorso, con macchie di polvere e segni di usura agli angoli.Tagli bruniti e con tracce di polvere.Pagine ingiallite e brunite ai bordi.

Condition: Buone. italiano Condizioni dell'esterno: costa leggermente ingiallita Condizioni dell'interno: Dedica a penna in prima pagina.

Softcover. Ex-library in GOOD condition with library-signature and stamp(s). Some traces of use. Ehem. Bibliotheksexemplar mit Signatur und Stempel. GUTER Zustand, ein paar Gebrauchsspuren. C-00069 9780821839171 Sprache: Englisch Gewicht in Gramm: 350.

In-8°, pp. 11, brossura edit. Estr. dagli Annali d. R. Accademia di Agricoltura di Torino, vol. XXIV, adunanza del 19 aprile 1881. Manca al Cat. Einaudi.

Condition: new.

Condition: New.

Condition: New.

Hardcover. Condition: Brand New. 536 pages. 10.25x7.25x1.25 inches. In Stock.

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

Condition: New.

Hardcover. Condition: new. Hardcover. The study of the classical Dirichlet space is one of the central topics on the intersection of the theory of holomorphic functions and functional analysis. It was introduced about100 years ago and continues to be an area of active current research. The theory is related to such important themes as multipliers, reproducing kernels, and Besov spaces, among others. The authors present the theory of the Dirichlet space and related spaces starting with classical results and including some quite recent achievements like Dirichlet-type spaces of functions in several complex variables and the corona problem.The first part of this book is an introduction to the function theory and operator theory of the classical Dirichlet space, a space of holomorphic functions on the unit disk defined by a smoothness criterion. The Dirichlet space is also a Hilbert space with a reproducing kernel, and is the model for the dyadic Dirichlet space, a sequence space defined on the dyadic tree. These various viewpoints are used to study a range of topics including the Pick property, multipliers, Carleson measures, boundary values, zero sets, interpolating sequences, the local Dirichlet integral, shift invariant subspaces, and Hankel forms. Recurring themes include analogies, sometimes weak and sometimes strong, with the classical Hardy space; and the analogy with the dyadic Dirichlet space.The final chapters of the book focus on Besov spaces of holomorphic functions on the complex unit ball, a class of Banach spaces generalizing the Dirichlet space. Additional techniques are developed to work with the nonisotropic complex geometry, including a useful invariant definition of local oscillation and a sophisticated variation on the dyadic Dirichlet space. Descriptions are obtained of multipliers, Carleson measures, interpolating sequences, and multiplier interpolating sequences; $\overline\partial$ estimates are obtained to prove corona theorems. Presents the theory of the Dirichlet space and related spaces starting with classical results and including some quite recent achievements like Dirichlet-type spaces of functions in several complex variables and the corona problem. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

Hardback. Condition: New. The study of the classical Dirichlet space is one of the central topics on the intersection of the theory of holomorphic functions and functional analysis. It was introduced about100 years ago and continues to be an area of active current research. The theory is related to such important themes as multipliers, reproducing kernels, and Besov spaces, among others. The authors present the theory of the Dirichlet space and related spaces starting with classical results and including some quite recent achievements like Dirichlet-type spaces of functions in several complex variables and the corona problem.The first part of this book is an introduction to the function theory and operator theory of the classical Dirichlet space, a space of holomorphic functions on the unit disk defined by a smoothness criterion. The Dirichlet space is also a Hilbert space with a reproducing kernel, and is the model for the dyadic Dirichlet space, a sequence space defined on the dyadic tree. These various viewpoints are used to study a range of topics including the Pick property, multipliers, Carleson measures, boundary values, zero sets, interpolating sequences, the local Dirichlet integral, shift invariant subspaces, and Hankel forms. Recurring themes include analogies, sometimes weak and sometimes strong, with the classical Hardy space; and the analogy with the dyadic Dirichlet space.The final chapters of the book focus on Besov spaces of holomorphic functions on the complex unit ball, a class of Banach spaces generalizing the Dirichlet space. Additional techniques are developed to work with the nonisotropic complex geometry, including a useful invariant definition of local oscillation and a sophisticated variation on the dyadic Dirichlet space. Descriptions are obtained of multipliers, Carleson measures, interpolating sequences, and multiplier interpolating sequences; $\overline\partial$ estimates are obtained to prove corona theorems.

Condition: New.

Condition: As New. Unread book in perfect condition.

Condition: New.

Condition: As New. Unread book in perfect condition.

Hardback. Condition: New. New copy - Usually dispatched within 4 working days.

Condition: New.

Hardback. Condition: New. The study of the classical Dirichlet space is one of the central topics on the intersection of the theory of holomorphic functions and functional analysis. It was introduced about100 years ago and continues to be an area of active current research. The theory is related to such important themes as multipliers, reproducing kernels, and Besov spaces, among others. The authors present the theory of the Dirichlet space and related spaces starting with classical results and including some quite recent achievements like Dirichlet-type spaces of functions in several complex variables and the corona problem.The first part of this book is an introduction to the function theory and operator theory of the classical Dirichlet space, a space of holomorphic functions on the unit disk defined by a smoothness criterion. The Dirichlet space is also a Hilbert space with a reproducing kernel, and is the model for the dyadic Dirichlet space, a sequence space defined on the dyadic tree. These various viewpoints are used to study a range of topics including the Pick property, multipliers, Carleson measures, boundary values, zero sets, interpolating sequences, the local Dirichlet integral, shift invariant subspaces, and Hankel forms. Recurring themes include analogies, sometimes weak and sometimes strong, with the classical Hardy space; and the analogy with the dyadic Dirichlet space.The final chapters of the book focus on Besov spaces of holomorphic functions on the complex unit ball, a class of Banach spaces generalizing the Dirichlet space. Additional techniques are developed to work with the nonisotropic complex geometry, including a useful invariant definition of local oscillation and a sophisticated variation on the dyadic Dirichlet space. Descriptions are obtained of multipliers, Carleson measures, interpolating sequences, and multiplier interpolating sequences; $\overline\partial$ estimates are obtained to prove corona theorems.

Hardcover. Condition: new. Hardcover. This book compiles contributions primarily from young scholars who participated in the Workshop on Complex Analysis, Fourier Analysis, and Operator Theory 2, held in Rome in September 2022. This workshop was funded by the Istituto Nazionale di Alta Matematica (INdAM) and took place at the institute's Rome headquarters. The research topics addressed during the workshop encompass areas such as complex analysis, Fourier analysis, and operator theory, with significant connections to complex geometry, the spectral theory of canonical systems, applications to frame theory, and thus, signal theory. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

Hardcover. Condition: new. Hardcover. The study of the classical Dirichlet space is one of the central topics on the intersection of the theory of holomorphic functions and functional analysis. It was introduced about100 years ago and continues to be an area of active current research. The theory is related to such important themes as multipliers, reproducing kernels, and Besov spaces, among others. The authors present the theory of the Dirichlet space and related spaces starting with classical results and including some quite recent achievements like Dirichlet-type spaces of functions in several complex variables and the corona problem.The first part of this book is an introduction to the function theory and operator theory of the classical Dirichlet space, a space of holomorphic functions on the unit disk defined by a smoothness criterion. The Dirichlet space is also a Hilbert space with a reproducing kernel, and is the model for the dyadic Dirichlet space, a sequence space defined on the dyadic tree. These various viewpoints are used to study a range of topics including the Pick property, multipliers, Carleson measures, boundary values, zero sets, interpolating sequences, the local Dirichlet integral, shift invariant subspaces, and Hankel forms. Recurring themes include analogies, sometimes weak and sometimes strong, with the classical Hardy space; and the analogy with the dyadic Dirichlet space.The final chapters of the book focus on Besov spaces of holomorphic functions on the complex unit ball, a class of Banach spaces generalizing the Dirichlet space. Additional techniques are developed to work with the nonisotropic complex geometry, including a useful invariant definition of local oscillation and a sophisticated variation on the dyadic Dirichlet space. Descriptions are obtained of multipliers, Carleson measures, interpolating sequences, and multiplier interpolating sequences; $\overline\partial$ estimates are obtained to prove corona theorems. Presents the theory of the Dirichlet space and related spaces starting with classical results and including some quite recent achievements like Dirichlet-type spaces of functions in several complex variables and the corona problem. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.

Buch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book compiles contributions primarily from young scholars who participated in the Workshop on Complex Analysis, Fourier Analysis, and Operator Theory 2, held in Rome in September 2022. This workshop was funded by the Istituto Nazionale di Alta Matematica (INdAM) and took place at the institute's Rome headquarters. The research topics addressed during the workshop encompass areas such as complex analysis, Fourier analysis, and operator theory, with significant connections to complex geometry, the spectral theory of canonical systems, applications to frame theory, and thus, signal theory.

Condition: New.

Hardcover. Condition: Brand New. 223 pages. 6.30x0.71x9.49 inches. In Stock.

In-folio oblungo, ff. 12 con testo impresso al solo recto (un frontespizio, un'avvertenza agli agricoltori e 10 tabelle bacologiche), brossura editoriale verde con titolo entro filetto con fregi accantonati. Ottimo stato. Unica edizione, rara. L'Arcozzi-Masino (Fumane, Verona, 1819-Torino, 1899) fu tra i più noti agronomi italiani dell'800, vicepresidente della Reale Accademia di Agricoltura, presidente del Comizio agrario di Torino, fondatore e direttore de "L'economia rurale". Italiano.

Brossura. Condition: Buono. Tip. e Lit. Camilla e Bertolero Editori, 1873. In 8vo, pp. 112 + 1 (Indice), figure incise in b/n intercalate n. t., bross. orig. in carta. L'A. (Fumane, Verona, 1819 - Torino, 1899). fu Presidente del Comizio Agrario di Torino. Copertina con piccole fiorit. e qualche aloncino al piatto post., più insistite fiorit. ad alcune pagine.

Brossura. Condition: discrete. Cm.19x12,3. Pg.116. Esemplare privo del piatto anteriore. Vignette xilografiche nel testo. Presidente del Comizio agrario di Torino. 150 gr.

In-16° (cm. 19,3x12,9), pp. 70, (2b) con 3 TAVOLE (nebbiosi DISEGNI b.n. di Giuseppe TARANTINO). Br. ed. Pesanti tracce da polvere in cop. Poesie di argomento religioso. ARCOZZI-MASINO, poi monsignore, fu assistente eccl. della "Messa per l'Artista" sodalizio per l'assistenza discreta ad Artisti sfortunati (collaborando con Augusta Grosso, cui il libro è dedicato e con l'illustre vigezzino Luciano GENNARI). Lo scrittore MAZZANTINI (Roma 1925-2006), -se pur di lui qui si tratta - diciassettenne fu repubblichino di Salò in Valsesia e rischiò poi la fucilazione, ma sempre rivendicò l'idealismo della sua scelta sbagliata. Rarissimo.

Sei volumi di cm. 23, pp. 5.000 ca. complessive. Con incisioni nel testo. Solida legatura coeva in mezza pelle, dorsi a piccoli nervi con titoli e filetti in oro. Ottimo stato di conservazione. Disponibili le sei annate consecutive.