S Serov (23 results)

Soft cover. Condition: Very Good. approx 84 pages. bw illust. text in Russian and English.

Unknown Binding. Condition: Very Good. Pages crisp, bright, and clean sans previous owner inscription.

Condition: Très bon. Edition 1973. Ammareal reverse jusqu'à 15% du prix net de cet article à des organisations caritatives. ENGLISH DESCRIPTION Book Condition: Used, Very good. Edition 1973. Ammareal gives back up to 15% of this item's net price to charity organizations.

Condition: new.

Condition: New.

Paperback. Condition: Brand New. 412 pages. 9.96x7.09x1.10 inches. In Stock.

Condition: As New. Unread book in perfect condition.

Condition: New.

Condition: New.

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

Paperback. Condition: New. Divided into two self-contained parts, this textbook is an introduction to modern real analysis. More than 350 exercises and 100 examples are integrated into the text to help clarify the theoretical considerations and the practical applications to differential geometry, Fourier series, differential equations, and other subjects. The first section of Classical Analysis of Real-Valued Functions covers the theorems of existence of supremum and infimum of bounded sets on the real line and the Lagrange formula for differentiable functions. Applications of these results are crucial for classical mathematical analysis, andmany are threaded through the text. In the second part of the book, the implicit function theorem plays a central role, while the Gauss-Ostrogradskii formula, surface integration, Heine-Borel lemma, the Ascoli-Arzelà theorem, and the one-dimensional indefinite Lebesgue integral are also covered. This book is intended for students in the first and second years of classical universities majoring in pure and applied mathematics, but students of engineering disciplines will also gain important and helpful insights. It is appropriate for courses in mathematical analysis, functional analysis, real analysis, and calculus and can be used for self-study as well.

Condition: New.

Paperback / softback. Condition: New. New copy - Usually dispatched within 4 working days.

Condition: As New. Unread book in perfect condition.

Paperback. Condition: new. Paperback. Divided into two self-contained parts, this textbook is an introduction to modern real analysis. More than 350 exercises and 100 examples are integrated into the text to help clarify the theoretical considerations and the practical applications to differential geometry, Fourier series, differential equations, and other subjects. The first section of Classical Analysis of Real-Valued Functions covers the theorems of existence of supremum and infimum of bounded sets on the real line and the Lagrange formula for differentiable functions. Applications of these results are crucial for classical mathematical analysis, andmany are threaded through the text. In the second part of the book, the implicit function theorem plays a central role, while the GaussOstrogradskii formula, surface integration, HeineBorel lemma, the AscoliArzela theorem, and the one-dimensional indefinite Lebesgue integral are also covered. This book is intended for students in the first and second years of classical universities majoring in pure and applied mathematics, but students of engineering disciplines will also gain important and helpful insights. It is appropriate for courses in mathematical analysis, functional analysis, real analysis, and calculus and can be used for self-study as well. Divided into two self-contained parts, this textbook is an introduction to modern real analysis. More than 350 exercises and 100 examples are integrated into the text to help clarify the theoretical considerations and the practical applications to differential geometry, Fourier series, differential equations, and other subjects. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

Condition: New.

Condition: New.

Paperback. Condition: New. Divided into two self-contained parts, this textbook is an introduction to modern real analysis. More than 350 exercises and 100 examples are integrated into the text to help clarify the theoretical considerations and the practical applications to differential geometry, Fourier series, differential equations, and other subjects. The first section of Classical Analysis of Real-Valued Functions covers the theorems of existence of supremum and infimum of bounded sets on the real line and the Lagrange formula for differentiable functions. Applications of these results are crucial for classical mathematical analysis, andmany are threaded through the text. In the second part of the book, the implicit function theorem plays a central role, while the Gauss-Ostrogradskii formula, surface integration, Heine-Borel lemma, the Ascoli-Arzelà theorem, and the one-dimensional indefinite Lebesgue integral are also covered. This book is intended for students in the first and second years of classical universities majoring in pure and applied mathematics, but students of engineering disciplines will also gain important and helpful insights. It is appropriate for courses in mathematical analysis, functional analysis, real analysis, and calculus and can be used for self-study as well.

Paperback. Condition: new. Paperback. Divided into two self-contained parts, this textbook is an introduction to modern real analysis. More than 350 exercises and 100 examples are integrated into the text to help clarify the theoretical considerations and the practical applications to differential geometry, Fourier series, differential equations, and other subjects. The first section of Classical Analysis of Real-Valued Functions covers the theorems of existence of supremum and infimum of bounded sets on the real line and the Lagrange formula for differentiable functions. Applications of these results are crucial for classical mathematical analysis, andmany are threaded through the text. In the second part of the book, the implicit function theorem plays a central role, while the GaussOstrogradskii formula, surface integration, HeineBorel lemma, the AscoliArzela theorem, and the one-dimensional indefinite Lebesgue integral are also covered. This book is intended for students in the first and second years of classical universities majoring in pure and applied mathematics, but students of engineering disciplines will also gain important and helpful insights. It is appropriate for courses in mathematical analysis, functional analysis, real analysis, and calculus and can be used for self-study as well. Divided into two self-contained parts, this textbook is an introduction to modern real analysis. More than 350 exercises and 100 examples are integrated into the text to help clarify the theoretical considerations and the practical applications to differential geometry, Fourier series, differential equations, and other subjects. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.

paperback. Condition: New. NEW. SHIPS FROM MULTIPLE LOCATIONS. book.

Hardcover. Condition: Wie neu. 1. Auflage. Hardback, (auf russisch: Der Kalender in der Kultur der Völker der Welt. Artikelsammlung); (in Russian languge: The Calendar and Its Role in the Cultures of the World. Articles). BEILAGE/ADDITIONALLY: Osvyashchennoe vrema. Kalendar i Paskhalia (orthodox calendar ring, folded), Neubuch new (nouveau) in russischer Sprache (in Russian language), Summary in English, contents articles on official and folk calendars of the Mongols, Siberian peoples, Japanese and Balinese; the origins of the calendar (Paleolithic fixing of time, Paleolith); the early calendar of the Slavs, Celts and Germans; the liturgical circle of the Christian calendar (with a CALENDAR MAP APPLIED, 70 x 90 cm), illustrations, 272 pp., in stock, lieferbar.

Moscow. LiniaGrafic. 2004. 4°. 303 pages, with coloured poster illustrations. Original Einband. Original wrappers. The new russian book "Moscow Conceptual Posters from the 1990's" will be presented at the cultural center "Dom" on December 28 at 1900. It is a catalogue of an exhibition at the State Tretiakov Gallery, and includes posters by Iurii Bokser, Aleksandr Chantsev, Erik Belousov, Igor Gulitov, Anna Naumova, Boris Trofimov, Evgenii Dobrovinskii, Erken Kagarov, Elena Kitaeva, Andrei Logvin, Vladimir Chaika and many others. Book design is by Iurii Surkov, with texts by Sergei Serov. Near fine copy. Sprache: Russisch. *** Bitte kontaktieren Sie uns immer BEVOR Sie bestellen! Für ausführliche Beschreibungen und Bilder sowie günstigere Versandoptionen kontaktieren Sie mich bitte per Email! Please contact us always BEFORE you order! For detailled descriptions and photos as well as cheaper shipping options please send an email! ***.

In-4-carre, 34 cm, 110pp., texte en deux colonnes, russe et francais, illustr., nombreuses illustrations et hors-texte, dos toile, autre numeros de l'annee 1906 disponibles, details sur demande, Nb-0374,