kurpita (38 risultati)

hardcover. Condizione: Very Good.

Condizione: New.

Condizione: New.

Condizione: New.

Condizione: New.

Condizione: New.

Condizione: As New. Unread book in perfect condition.

Condizione: As New. Unread book in perfect condition.

Condizione: New.

Condizione: New. In.

Condizione: New. In.

HARDCOVER. 1st edition. 272pp, octavo. tight binding, clean throughout, clean boards, crisp pages, crisp pages, Fine.

Condizione: New.

Condizione: New. pp. 288.

Condizione: New.

Condizione: As New. Unread book in perfect condition.

Condizione: As New. Unread book in perfect condition.

Condizione: As New. Unread book in perfect condition.

Condizione: New. Offers a comprehensive exposition of the theory of braids, beginning with the basic mathematical definitions and structures. This book explains various topics such as: the braid group for various surfaces; the solution of the word problem for the braid group; and, braids in the context of knots and links (Alexander's theorem). Series: Mathematics and its Applications. Num Pages: 277 pages, biography. BIC Classification: PBPD. Category: (P) Professional & Vocational. Dimension: 243 x 166 x 24. Weight in Grams: 594. . 1999. Hardback. . . . .

Condizione: New.

Condizione: As New. Unread book in perfect condition.

Condizione: New. Offers a comprehensive exposition of the theory of braids, beginning with the basic mathematical definitions and structures. This book explains various topics such as: the braid group for various surfaces; the solution of the word problem for the braid group; and, braids in the context of knots and links (Alexander's theorem). Series: Mathematics and its Applications. Num Pages: 277 pages, biography. BIC Classification: PBPD. Category: (P) Professional & Vocational. Dimension: 243 x 166 x 24. Weight in Grams: 594. . 1999. Hardback. . . . . Books ship from the US and Ireland.

Buch. Condizione: Neu. Neuware -In Chapter 6, we describe the concept of braid equivalence from the topological point of view. This will lead us to a new concept braid homotopy that is discussed fully in the next chapter. As just mentioned, in Chapter 7, we shall discuss the difference between braid equivalence and braid homotopy. Also in this chapter, we define a homotopy braid invariant that turns out to be the so-called Milnor number. Chapter 8 is a quick review of knot theory, including Alexander's theorem. While, Chapters 9 is devoted to Markov's theorem, which allows the application of this theory to other fields. This was one of the motivations Artin had in mind when he began studying braid theory. In Chapter 10, we discuss the primary applications of braid theory to knot theory, including the introduction of the most important invariants of knot theory, the Alexander polynomial and the Jones polynomial. In Chapter 11, motivated by Dirac's string problem, the ordinary braid group is generalized to the braid groups of various surfaces. We discuss these groups from an intuitive and diagrammatic point of view. In the last short chapter 12, we present without proof one theorem, due to Gorin and Lin [GoL] , that is a surprising application of braid theory to the theory of algebraic equations.Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg 292 pp. Englisch.

Taschenbuch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - In Chapter 6, we describe the concept of braid equivalence from the topological point of view. This will lead us to a new concept braid homotopy that is discussed fully in the next chapter. As just mentioned, in Chapter 7, we shall discuss the difference between braid equivalence and braid homotopy. Also in this chapter, we define a homotopy braid invariant that turns out to be the so-called Milnor number. Chapter 8 is a quick review of knot theory, including Alexander's theorem. While, Chapters 9 is devoted to Markov's theorem, which allows the application of this theory to other fields. This was one of the motivations Artin had in mind when he began studying braid theory. In Chapter 10, we discuss the primary applications of braid theory to knot theory, including the introduction of the most important invariants of knot theory, the Alexander polynomial and the Jones polynomial. In Chapter 11, motivated by Dirac's string problem, the ordinary braid group is generalized to the braid groups of various surfaces. We discuss these groups from an intuitive and diagrammatic point of view. In the last short chapter 12, we present without proof one theorem, due to Gorin and Lin [GoL] , that is a surprising application of braid theory to the theory of algebraic equations.

Buch. Condizione: Neu. Druck auf Anfrage Neuware - Printed after ordering - In Chapter 6, we describe the concept of braid equivalence from the topological point of view. This will lead us to a new concept braid homotopy that is discussed fully in the next chapter. As just mentioned, in Chapter 7, we shall discuss the difference between braid equivalence and braid homotopy. Also in this chapter, we define a homotopy braid invariant that turns out to be the so-called Milnor number. Chapter 8 is a quick review of knot theory, including Alexander's theorem. While, Chapters 9 is devoted to Markov's theorem, which allows the application of this theory to other fields. This was one of the motivations Artin had in mind when he began studying braid theory. In Chapter 10, we discuss the primary applications of braid theory to knot theory, including the introduction of the most important invariants of knot theory, the Alexander polynomial and the Jones polynomial. In Chapter 11, motivated by Dirac's string problem, the ordinary braid group is generalized to the braid groups of various surfaces. We discuss these groups from an intuitive and diagrammatic point of view. In the last short chapter 12, we present without proof one theorem, due to Gorin and Lin [GoL] , that is a surprising application of braid theory to the theory of algebraic equations.

Condizione: Very good. First Edition. First edition; 8 1/4 x 5 3/4; pp. [4], 5-158, [2]; brown pictorial wraps in brick-red and black; title in Ukrainian, English, German, and French on facing pages; illustrated with frontis plate, photographs, drawings, and a music score; a bit of wear and creasing to corners and along spine; in very good condition.Teodor Kurpita was a poet, novelist, satirist, playwright, and journalist. He emigrated to Germany in 1945 and spent time at several DP camps, where he founded the publishing house "Akademiia" and was Editor-in-chief of the scientific magazine "Ridne slovo." After WWII, Kurpita settled permanently in Chicago, where he became Editor-in-chief of the emigre journal "Ukrainske zhittia" and wrote numerous novels and poetry collections. His current work was published during his time at a DP camp in Munich and focused on Virgin Mary, revered among Ukrainians, and her representation in art, literature, and music.

Illustrated cover. 208 pages: illustrations; 24 cm. Text in Ukrainian. Cover design by Jacques Hnizdovsky. A good copy with light wear to the cover. The title page of this 1948 almanac highlights its jubilee year, drawing connections to pivotal years in Ukrainian history 1648, 1848, and 1918. Published in a refugee camp for the Ukrainian displaced persons in Munich, and edited by Teodor Kurpita, the 1948 almanac sought to emphasize these jubilee year connections. By evoking past struggles for Ukrainian independence under various European powers, the Ukrainian émigrés, could find inspiration and hope for the eventual emergence of a fully independent Ukrainian state. This almanac is particularly fascinating for its inclusion of advertisements, offering unique insights into the Ukrainian community at the time, from bookshops in Displaced Persons Camps and services by refugee artists to co-operatives related to the Ukrainian scouting organization known as Plast and restaurants in Regensburg. Teodor Kurpita (1913-1974), also known as Teok, was a prominent Ukrainian writer and journalist. Kurpita was known for his contributions to Ukrainian literature in various forms, including poetry, prose, humor, and playwriting. He gained recognition for his wit, humor, and satirical works, often addressing contemporary social and political issues in Ukraine. Kurpita's writings, which included poems, short stories, and plays, were characterized by their sharp observations and keen sense of humor. He had a unique ability to use satire to comment on the society and politics of his time. Throughout his career, Kurpita made significant contributions to Ukrainian culture and literature, and his works continue to be appreciated and studied by those interested in Ukrainian literature and humor.

LeatherBound. Condizione: New. BOOKS ARE EXEMPT FROM IMPORT DUTIES AND TARIFFS; NO EXTRA CHARGES APPLY. LeatherBound edition. Condition: New. Reprinted from 1949 edition. Leather Binding on Spine and Corners with Golden leaf printing on spine. Bound in genuine leather with Satin ribbon page markers and Spine with raised gilt bands. A perfect gift for your loved ones. Pages: 189 NO changes have been made to the original text. This is NOT a retyped or an ocr'd reprint. Illustrations, Index, if any, are included in black and white. Each page is checked manually before printing. As this print on demand book is reprinted from a very old book, there could be some missing or flawed pages, but we always try to make the book as complete as possible. Fold-outs, if any, are not part of the book. If the original book was published in multiple volumes then this reprint is of only one volume, not the whole set. Sewing binding for longer life, where the book block is actually sewn (smythe sewn/section sewn) with thread before binding which results in a more durable type of binding. Pages: 189.

LeatherBound. Condizione: New. BOOKS ARE EXEMPT FROM IMPORT DUTIES AND TARIFFS; NO EXTRA CHARGES APPLY. LeatherBound edition. Condition: New. Reprinted from 1948 edition. Leather Binding on Spine and Corners with Golden leaf printing on spine. Bound in genuine leather with Satin ribbon page markers and Spine with raised gilt bands. A perfect gift for your loved ones. Pages: 214 NO changes have been made to the original text. This is NOT a retyped or an ocr'd reprint. Illustrations, Index, if any, are included in black and white. Each page is checked manually before printing. As this print on demand book is reprinted from a very old book, there could be some missing or flawed pages, but we always try to make the book as complete as possible. Fold-outs, if any, are not part of the book. If the original book was published in multiple volumes then this reprint is of only one volume, not the whole set. Sewing binding for longer life, where the book block is actually sewn (smythe sewn/section sewn) with thread before binding which results in a more durable type of binding. Pages: 214.

Buch. Condizione: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -In Chapter 6, we describe the concept of braid equivalence from the topological point of view. This will lead us to a new concept braid homotopy that is discussed fully in the next chapter. As just mentioned, in Chapter 7, we shall discuss the difference between braid equivalence and braid homotopy. Also in this chapter, we define a homotopy braid invariant that turns out to be the so-called Milnor number. Chapter 8 is a quick review of knot theory, including Alexander's theorem. While, Chapters 9 is devoted to Markov's theorem, which allows the application of this theory to other fields. This was one of the motivations Artin had in mind when he began studying braid theory. In Chapter 10, we discuss the primary applications of braid theory to knot theory, including the introduction of the most important invariants of knot theory, the Alexander polynomial and the Jones polynomial. In Chapter 11, motivated by Dirac's string problem, the ordinary braid group is generalized to the braid groups of various surfaces. We discuss these groups from an intuitive and diagrammatic point of view. In the last short chapter 12, we present without proof one theorem, due to Gorin and Lin [GoL] , that is a surprising application of braid theory to the theory of algebraic equations. 292 pp. Englisch.