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- MTH424: Convex Analysis (Spring 2024)
- e concept of Convex Analysis, convex sets, convex functions, Differential of the convex function. Developing ... ir properties, Best approximation theorem. Convex functions, Basic definitions, properties, various generalizations, Differentiable convex functions, Hermite and Hadamard inequalities, Subgradient, ... ===== - A. W. Roberts and D. E. Varberg, Convex Functions, Academic Press, New York, 1973. ([[http://books.
- MTH103: Exploring Quantitative Skills
- linear models, including rectangular coordinates, functions, empowering them to analyze real-world problems w... ng Strategy and Problem solving using sets. === Functions: === Introduction to functions, rates of change, composition of functions, transformation of functions, absolute value function, inverse fu
- MTH322: Real Analysis II (Spring 2023)
- ]]. ===== Course Contents: ===== **Sequences of functions:** Convergence, uniform convergence, uniform conv... ntial and logarithmic function, the trigonometric functions. **Series of functions:** Absolute convergence, uniform convergence, Cauchy criterion, Weiestrass M-test, power series of functions, radius of convergence, Cauchy-Hadamard theorem,
- MTH321: Real Analysis I (Spring 2023)
- ve various theorems about limits of sequences and functions and emphasize the proofs’ development. Define con... function, prove various theorems about continuous functions and emphasize the proofs’ development. Define the... , prove various theorems about the derivatives of functions and emphasize the proofs’ development. Define a c... )$. - If $f$ and $g$ are continuous real valued functions on closed interval $\left[ a,b \right]$ and $f$ a
- MATH-300: Basic Mathematics for Chemist
- istry. Trigonometric, logarithmic and exponential functions. Differentiation, partial differentiation, differ
- MTH321: Real Analysis I (Fall 2022)
- ve various theorems about limits of sequences and functions and emphasize the proofs’ development. Define con... function, prove various theorems about continuous functions and emphasize the proofs’ development. Define the... , prove various theorems about the derivatives of functions and emphasize the proofs’ development. Define a c... equences. * Limit of a Function and Continuous Functions. Uniform Continuity. Kinds of Discontinuities.
- MTH604: Fixed Point Theory and Applications (Fall 2022)
- ear integral equations, real and complex implicit functions theorems and system of nonlinear equations. Some ... idot.com/the-limit-superior-and-limit-inferior-of-functions-of-real-n ===== Videos: ===== Notes and videos c
- MTH321: Real Analysis I (Fall 2021)
- ve various theorems about limits of sequences and functions and emphasize the proofs’ development. Define con... function, prove various theorems about continuous functions and emphasize the proofs’ development. Define the... , prove various theorems about the derivatives of functions and emphasize the proofs’ development. Define a c... equences. * Limit of a Function and Continuous Functions. Uniform Continuity. Kinds of Discontinuities.
- MTH211: Discrete Mathematics (Spring 2022)
- ast to Calculus. where we enjoy the continuity of functions and the set of real numbers. This course is intro... unction, floor function, increasing and decreasing functions, big 0, little 0 and w notations, orders of polynomial functions, orders of simple algorithms, efficiency of an alg
- MTH322: Real Analysis II (Spring 2022)
- ]]. ===== Course Contents: ===== **Sequences of functions:** convergence, uniform convergence, uniform conv... ntial and logarithmic function, the trigonometric functions. **Series of functions:** Absolute convergence, uniform convergence, Cauchy criterion, Weiestrass M-test, power series of functions, radius of convergence, Cauchy-Hadamard theorem,
- MTH322: Real Analysis II (Fall 2021)
- ]]. ===== Course Contents: ===== **Sequences of functions:** convergence, uniform convergence, uniform conv... ntial and logarithmic function, the trigonometric functions. **Series of functions:** Absolute convergence, uniform convergence, Cauchy criterion, Weiestrass M-test, power series of functions, radius of convergence, Cauchy-Hadamard theorem,
- MTH211: Discrete Mathematics (Fall 2020)
- ast to Calculus. where we enjoy the continuity of functions and the set of real numbers. This course is intro... unction, floor function, increasing and decreasing functions, big 0, little 0 and w notations, orders of polynomial functions, orders of simple algorithms, efficiency of an alg
- MTH604: Fixed Point Theory and Applications (Spring 2021)
- ear integral equations, real and complex implicit functions theorems and system of nonlinear equations. Some ... idot.com/the-limit-superior-and-limit-inferior-of-functions-of-real-n ===== Videos: ===== Notes and videos c
- What is Mathematics? @atiq:math-608
- acting, multiplying and dividing. Oh yes--- about functions and decimals too. A student in high school would
- MTH321: Real Analysis I (Spring 2020)
- ve various theorems about limits of sequences and functions and emphasize the proofs’ development. Define con... function, prove various theorems about continuous functions and emphasize the proofs’ development. Define the... , prove various theorems about the derivatives of functions and emphasize the proofs’ development. Define a c... equences. * Limit of a Function and Continuous Functions. Uniform Continuity. Kinds of Discontinuities.