Jan Knobloch (38 results)
More imagesLanguage: Czech
Published by SZdN, 1954
- Softcover
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More imagesLanguage: Czech
Published by SPN, 1987
- Softcover
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Add to basketSoftcover. Condition: Fair. Anmerkungen / beschriftet / Stempel; Verschmutzung.
More imagesLanguage: Czech
Published by Státní zdravotnické nakladatelství, 1965
- Hardcover
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Add to basketHardcover. Condition: Fair. Anmerkungen / beschriftet / Stempel; Leichte Gebrauchsspuren; Leichte Verformung / umgeknickte Seiten.

- Softcover
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- Softcover
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Paperback. Condition: Brand New. 646 pages. 10.00x7.00x1.06 inches. In Stock.

- Softcover
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Paperback. Condition: New. This textbook provides a thorough overview of bifurcation theory. Assuming some familiarity with differential equations and dynamical systems, it is suitable for use on advanced undergraduate and graduate level and can, in particular, be used for a graduate course on bifurcation theory. The book combines a solid theoretical basis with a detailed description of classical bifurcations. It is organized in chapters on local, nonlocal, and global bifurcations; a number of appendices develop the toolbox for the study of bifurcations. The discussed local bifurcations include saddle-node and Hopf bifurcations, as well as the more advanced Bogdanov-Takens and Neimark-Sacker bifurcations. The book also covers nonlocal bifurcations, discussing various homoclinic bifurcations, and it surveys global bifurcations and phenomena, such as intermittency and period-doubling cascades. The book develops a broad range of complementary techniques, both geometric and analytic, for studying bifurcations. Techniques include normal form methods, center manifold reductions, the Lyapunov-Schmidt construction, cross-coordinate constructions, Melnikov's method, and Lin's method. Full proofs of the results are provided, also for the material in the appendices. This includes proofs of the stable manifold theorem, of the center manifold theorem, and of Lin's method for studying homoclinic bifurcations.…

- Softcover
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- Softcover
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- Softcover
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- Softcover
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- Softcover
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- Softcover
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- Softcover
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- Hardcover
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- Hardcover
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- Hardcover
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- Hardcover
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Hardback. Condition: New. This textbook provides a thorough overview of bifurcation theory. Assuming some familiarity with differential equations and dynamical systems, it is suitable for use on advanced undergraduate and graduate level and can, in particular, be used for a graduate course on bifurcation theory. The book combines a solid theoretical basis with a detailed description of classical bifurcations. It is organized in chapters on local, nonlocal, and global bifurcations; a number of appendices develop the toolbox for the study of bifurcations. The discussed local bifurcations include saddle-node and Hopf bifurcations, as well as the more advanced Bogdanov-Takens and Neimark-Sacker bifurcations. The book also covers nonlocal bifurcations, discussing various homoclinic bifurcations, and it surveys global bifurcations and phenomena, such as intermittency and period-doubling cascades. The book develops a broad range of complementary techniques, both geometric and analytic, for studying bifurcations. Techniques include normal form methods, center manifold reductions, the Lyapunov-Schmidt construction, cross-coordinate constructions, Melnikov's method, and Lin's method. Full proofs of the results are provided, also for the material in the appendices. This includes proofs of the stable manifold theorem, of the center manifold theorem, and of Lin's method for studying homoclinic bifurcations.…

- Hardcover
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- Hardcover
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- Hardcover
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- Hardcover
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- Softcover
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Paperback. Condition: New. This textbook provides a thorough overview of bifurcation theory. Assuming some familiarity with differential equations and dynamical systems, it is suitable for use on advanced undergraduate and graduate level and can, in particular, be used for a graduate course on bifurcation theory. The book combines a solid theoretical basis with a detailed description of classical bifurcations. It is organized in chapters on local, nonlocal, and global bifurcations; a number of appendices develop the toolbox for the study of bifurcations. The discussed local bifurcations include saddle-node and Hopf bifurcations, as well as the more advanced Bogdanov-Takens and Neimark-Sacker bifurcations. The book also covers nonlocal bifurcations, discussing various homoclinic bifurcations, and it surveys global bifurcations and phenomena, such as intermittency and period-doubling cascades. The book develops a broad range of complementary techniques, both geometric and analytic, for studying bifurcations. Techniques include normal form methods, center manifold reductions, the Lyapunov-Schmidt construction, cross-coordinate constructions, Melnikov's method, and Lin's method. Full proofs of the results are provided, also for the material in the appendices. This includes proofs of the stable manifold theorem, of the center manifold theorem, and of Lin's method for studying homoclinic bifurcations.…

- Hardcover
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- Hardcover
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- Hardcover
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Hardback. Condition: New. This textbook provides a thorough overview of bifurcation theory. Assuming some familiarity with differential equations and dynamical systems, it is suitable for use on advanced undergraduate and graduate level and can, in particular, be used for a graduate course on bifurcation theory. The book combines a solid theoretical basis with a detailed description of classical bifurcations. It is organized in chapters on local, nonlocal, and global bifurcations; a number of appendices develop the toolbox for the study of bifurcations. The discussed local bifurcations include saddle-node and Hopf bifurcations, as well as the more advanced Bogdanov-Takens and Neimark-Sacker bifurcations. The book also covers nonlocal bifurcations, discussing various homoclinic bifurcations, and it surveys global bifurcations and phenomena, such as intermittency and period-doubling cascades. The book develops a broad range of complementary techniques, both geometric and analytic, for studying bifurcations. Techniques include normal form methods, center manifold reductions, the Lyapunov-Schmidt construction, cross-coordinate constructions, Melnikov's method, and Lin's method. Full proofs of the results are provided, also for the material in the appendices. This includes proofs of the stable manifold theorem, of the center manifold theorem, and of Lin's method for studying homoclinic bifurcations.…

Berliner Zehn-Minuten-Geschichten.
Horst Bosetzky; Elfriede Brüning; Jan Eik; Felix Huby; Heinz Knobloch; Lutz Rathenow; Charlotte Worgitzky u.a.
- Softcover
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Softcover. Condition: guter Zustand. 220 S., 21 cm, keine Eintragungen. Buch.

Language: German
Published by Universitatsverlag Winter Gmbh Heidelberg, 2021
- Hardcover
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Language: German
Published by Universitatsverlag Winter Gmbh Heidelberg, 2021
- Hardcover
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Language: German
Published by Universitatsverlag Winter Gmbh Heidelberg, 2021
- Hardcover
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Hardcover. Condition: new. Hardcover. Was ist gemeint, wenn wir von Negativitat sprechen? Mag der Begriff in seiner Geschichte auch viele unterschiedliche Bestimmungen erfahren haben, so ist diesen doch eines gemeinsam: die Betonung einer gesteigerten Form der Verneinung. Der vorliegende Band versammelt Beitrage aus Philosophie, Literatur-, Religions- und Kulturwissenschaft, um diesem Aspekt von Negativitat systematisch sowie in begriffs- und sachgeschichtlicher Hinsicht nachzugehen. Neu ist dabei der Ansatz, den Negativitatsbegriff gezielt zu pluralisieren: einerseits durch Herauslosung aus seiner Bindung an (nach-)hegelianische Lesarten, andererseits durch Konkretisierung. Dies bedeutet, Negativitat in ihre diskursiven, medialen und kulturellen Kontexte einzuordnen, sie an Beispielen zu veranschaulichen sowie theoretische Positionen in Bezug zu kulturellen Artefakten zu setzen. In den Blick rucken so nicht nur Texte, sondern auch Figuren, Narrative, Bilder und Praktiken, in denen sich Negativitat manifestiert. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.…

- Hardcover
- First Edition
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hardcover. Condition: New. 1st.