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MATH-608: Research Methodology
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ox.com/u/64787761/Research_Methodology.jpeg" alt="Book cover" title="Book cover" class="mediaright" /><br> <center> </HTML> ===== Objectives of the course ===... s Bibliography and References. ===== Recommended book ===== - Stuard Melville and Wayne Goddard, Rese
MTH211: Discrete Mathematics (Fall 2020)
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ts covered in different lecture with reference to book. **Lectures** * Lecture 1 to 6 are based upo... </div> <HTML> </center> </HTML> =====Recommended book ===== - M.L. Lipson, S. Lipschutz, Schaum’s Out
MTH211: Discrete Mathematics (Fall 2020)
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ts covered in different lecture with reference to book. ===Lectures=== Lecture 1 to 6 are based upon "C... </div> <HTML> </center> </HTML> =====Recommended book ===== - M.L. Lipson, S. Lipschutz, Schaum’s Out
MTH211: Discrete Mathematics (Spring 2022)
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ts covered in different lecture with reference to book. ===Lectures=== Lecture 1 to 6 are based upon "C... </div> <HTML> </center> </HTML> =====Recommended book ===== - M.L. Lipson, S. Lipschutz, Schaum’s Out
MTH321: Real Analysis 1
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06: Riemann-Stieltjes Integral}} =====Recommended book ===== - Rudin, W. (1976). Principle of Mathemat
MTH424: Convex Analysis
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cC&printsec=frontcover#v=onepage&q&f=false|Google Book Preview]]) - Nonlinear Programming Theory and A
MTH604: Fixed Point Theory and Applications
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c Publishers, 1982 - W.A. Kirk and B. Sims: Handbook of Metric Fixed Point Theory, Klawer Academic Pub
MTH321: Real Analysis I (Fall 2015)
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starting from January 11, 2016 =====Recommended book ===== - Rudin, W. (1976). Principle of Mathemat
MTH321: Real Analysis I (Fall 2018)
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ense: Creative Commons BY-NC-SA =====Recommended book ===== - Rudin, W. (1976). Principle of Mathemat
MTH321: Real Analysis I (Fall 2019)
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ense: Creative Commons BY-NC-SA =====Recommended book ===== - Rudin, W. (1976). Principle of Mathemat
MTH424: Convex Analysis (Fall 2020)
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cC&printsec=frontcover#v=onepage&q&f=false|Google Book Preview]]) - Nonlinear Programming Theory and A
MTH321: Real Analysis I (Fall 2021)
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ense: Creative Commons BY-NC-SA =====Recommended book ===== - Rudin, W. (1976). Principle of Mathemat
MTH321: Real Analysis I (Fall 2022)
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ense: Creative Commons BY-NC-SA =====Recommended book ===== - Rudin, W. (1976). Principle of Mathemat
MTH604: Fixed Point Theory and Applications (Fall 2022)
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c Publishers, 1982 - W.A. Kirk and B. Sims: Handbook of Metric Fixed Point Theory, Klawer Academic Pub
MATH-300: Basic Mathematics for Chemist
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5yPIC&printsec=frontcover&source=gbs_atb#v=onepage&q&f=false|The Chemistry Maths Book by Erich Steiner]]
MATH-301: Complex Analysis
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MATH-510: Topology
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MATH-510: Topology
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MATH-608: History of Mathematics
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MTH231: Linear Algebra
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MTH321: Real Analysis 1
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MTH321: Real Analysis 1 (Spring 2015)
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MTH251: Set Topology
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MTH604: Fixed Point Theory and Applications
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MTH211: Discrete Mathematics (Spring 2020)
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MTH321: Real Analysis I (Spring 2020)
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MTH604: Fixed Point Theory and Applications (Spring 2020)
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MTH604: Fixed Point Theory and Applications (Spring 2021)
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MTH321: Real Analysis I (Spring 2023)
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MTH424: Convex Analysis (Spring 2024)
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