Лот из трех книг серии Физматгиза «Избранные главы высшей математики для инженеров и студентов втузов». Издание первое (каждая книга).
1. Янпольский, Авраам Рувимович. Гиперболические функции.
Москва : Государственное издательство физико-математической литературы, 1960. 196 страниц.
Твердый переплет. Обычный формат. Тираж 17 000 экземпляров.
Переплет хороший: небольшой износ по краям. Блок хороший: чистый, крепкий.
2. Меркин, Давид Рахмильевич. Алгебра свободных и скользящих векторов.
Москва : Государственное издательство физико-математической литературы, 1962. 164 страницы.
Твердый переплет. Обычный формат. Тираж 22 000 экземпляров.
Переплет хороший. Блок хороший: чистый, крепкий.
3. Гольдфайн, Исаак Абрамович. Векторный анализ и теория поля. Под редакцией и с предисловием Р.С. Гутера.
Москва : Государственное издательство физико-математической литературы, 1962. 132 страницы.
Твердый переплет. Обычный формат.
Переплет хороший. Блок хороший: чистый, крепкий.
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Three technical reference monographs from the popular Fizmatgiz pocket series for engineers and technical-college students. First editions of each.
1. Yanpolsky, Abraham Ruvimovich. Hyperbolic Functions.
Moscow : State Publishing House of Physical and Mathematical Literature, 1960. 196 pp.
Hardcover. Standard format. Print run of 17,000 copies.
Binding good: light wear at edges. Text block good: clean and firm.
2. Merkin, David Rakhmilyevich. Algebra of Free and Sliding Vectors.
Moscow : State Publishing House of Physical and Mathematical Literature, 1962. 164 pp.
Hardcover. Standard format. Print run of 22,000 copies.
Binding good. Text block good: clean and firm.
3. Goldfain, Isaac Abramovich. Vector Analysis and Field Theory. Edited with a foreword by R. S. Guter.
Moscow : State Publishing House of Physical and Mathematical Literature, 1962. 132 pp.
Hardcover. Standard format.
Binding good. Text block good: clean and firm.
Three compact, self-contained handbooks from a well-known Soviet series aimed at bridging gaps between standard university mathematics courses and the practical needs of working engineers and technical students. Yanpolsky's volume on hyperbolic functions offers a systematic treatment of the hyperbolic and inverse hyperbolic functions, their relations to trigonometric and logarithmic functions, and their applications to integration and differential equations, supported by extensive tables and worked problems drawn from physics and engineering. Merkin's monograph develops the algebra of free and sliding (line-bound) vectors, including the theory of reducing systems of sliding vectors to their simplest equivalent form — material of direct relevance to statics and rigid-body mechanics. Goldfain's volume, edited by Rudolf Guter, presents vector analysis and field theory for an engineering readership, covering gradient, divergence, curl, and the classical integral theorems with an emphasis on physical applications including wave equations. Together the three volumes typify the extensive Soviet tradition of accessible, rigorously written mathematical handbooks produced for the country's engineering education system, and remain useful reference texts for their subjects even today.