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Titlebook: Basic Modern Algebra with Applications; Mahima Ranjan Adhikari,Avishek Adhikari Textbook 2014 Springer India 2014 Functors.Hilbert Basis T

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https://doi.org/10.1007/978-1-4020-2618-8 cryptography is introduced and a brief overview of the subject with its basic goal is presented both intuitively and mathematically. More precisely, various cryptographic notions starting from the historical ciphers to modern cryptographic notions like public-key encryption schemes, signature schem
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theory, cryptography and theoretical computer science interlink the subject with different areas. Each chapter discusses individual topics, starting from the basics, with the help of illustrative examples. Thi978-81-322-3498-2978-81-322-1599-8
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Textbook 2014 applications to algebraic topology, category theory, algebraic geometry, algebraic number theory, cryptography and theoretical computer science interlink the subject with different areas. Each chapter discusses individual topics, starting from the basics, with the help of illustrative examples. Thi
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https://doi.org/10.1007/978-1-349-21986-5ility criterion, and the Gauss Lemma are proved and related topics are discussed. The study culminates in proving the Gauss Theorem, which provides an extensive class of uniquely factorizable domains.
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M. A. Mohamed Salih,Bas Gaay de Fortmanples. Ideals of rings of continuous functions and the Chinese Remainder Theorem for rings with their applications are also studied. Finally, applications of ideals to algebraic geometry Hilbert’s Nullstellensatz theorem, and the Zariski topology are discussed in this chapter.
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https://doi.org/10.1007/978-1-4020-2618-8by using homotopy (discussed in Chap. .). Moreover, countability of algebraic numbers, existence of transcendental numbers, impossibility of duplication of a general cube and that of trisection of a general angle are shown in this chapter.
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