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Operation Research by Sir Haidar Ali @notes
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d> <col sm="6"> * Linear programming * Linear function * Objective function * Optimal solution * General linear programming problem * Graphical solution o
Complex Analysis (Quick Review) @notes
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entirely in the set, then $S$ is connected. * A function $v(x,y)$ is harmonic conjugate of $u(x,y)$ if $f(
Measure Theory by M Usman Hamid & Saima Akram @notes
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cal field known as measure theory. A measure is a function that gives specific subsets of a given set a non-... egration: the Lebesgue integral of a non-negative function * The general Lebesgue integral; </col><col
Functional Analysis by M Usman Hamid and Zeeshan Ahmad @notes
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d with infinite dimensional vector spaces (mainly function space) and mappings between them. It deals with a
Mathematics CUI: LaTeX Resources
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rval in $\mathbb{R}$ and $f:I\to \mathbb{R}$ be a function <code latex>Let $I$ be an interval in $\mathbb{R}$ and $f:I\to \mathbb{R}$ be a function</code> * **To write an equation** Use double d
Definitions: FSc Part 1 (Mathematics): PTB by Aurang Zaib @fsc-part1-ptb
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of \( p \) and \( q \) and false for others. ====Function==== A function is a relation between two non-empty sets \( A \) and \( B \), where each element of set \( A... ( A = \{1, 2, 3\} \) and \( B = \{a, b, c\} \). A function \( f: A \rightarrow B \) could be defined as \( f(1) = a, f(2) = b, f(3) = c \). ====Bijective Function==== A bijective function is a function that is bo
MTH424: Convex Analysis (Spring 2024) @atiq
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ets, convex functions, Differential of the convex function. Developing ability to study the Hadamard-Hermite... ces ===== * http://en.wikipedia.org/wiki/Convex_function * http://mathworld.wolfram.com/ConvexFunction.h
Definitions: FSc Part 1 (Mathematics): PTB @fsc-part1-ptb
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w q)\wedge (p \vee q)$ is the contingency. * **Function:** Let $A$ and $B$ be two non-empty set sets. If\... $F$ have same 1st elements. Then $F$ is called a function from $A$ to $B$ and is written as $F:A \to B$ denoted by $y=f(x)$. * **Bijective function:** (1-1 and onto) A function f which is both one to one and onto is called bijective function. * **Inje
MathCraft: PDF to LaTeX file: Sample-02 @mathcraft
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{Proof}: First of all, let's recall that a convex function on a open interval $(a, b)$ is continuous on $(a,
MathCraft: PDF to LaTeX file: Sample-01 @mathcraft
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introduced these means. Stolarsky proved that the function $E(r, s)$ is increasing in both $r$ and $s$ i.e. ... q v$. \footnotetext{Key words and phrases. convex function, log-convex function, Stolarsky means. } \vspace{2mm} We consider the following function $f(x)=p^{2} \varphi_{r}(x)+2 p q \varphi_{t}(x)+
Atiq ur Rehman, PhD
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ties of Gruss type via generalized Mittag-Leffler function, International Journal of Analysis and Applicatio... Farid, Vishnu Narayan Mishra, Generalized convex function and associated Petrovic’s inequality, Internation... ctions via an extended generalized Mittag-Leffler function, Journal of Mathematical and Computational Scienc... ctions via an extended generalized Mittag-Leffler function, Journal of Inequalities and Applications, 2018 A
Multivariable Calculus by Sheikh Muhammad Saleem Shahzad @notes
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thematics </panel> ====What is in the notes?==== Function of several variables and Partial Differentiation,
FSc Part 1 (KPK Boards) @fsc
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eir domain and range. * sketch the graph of the function $y=x^n$ for different values of $x$. * sketch the graph of quadratic function. * predict function from their graph. * find the intersecting point of intersecting graphs of a linear ... , two linear functions and a linear and quadratic function. * solve graphically appropriate problems from
Fluid Mechanics by Ali Raza @notes
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c flow rate * Equation of continuity * Stream function * Flow along a curve * Bernoulli's equation <
Fluid Dynamics I by Muhammad Usman Hamid @notes
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s of fluid motion:** conservation of mass, stream function for two dimensional incompressible flow, motion o
Question 1, Exercise 10.1 @math-11-kpk:sol:unit10
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Definitions: FSc Part1 KPK @math-11-kpk
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MTH480: Introductory Quantum Mechanics @atiq
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MTH103: Exploring Quantitative Skills @atiq
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Khuram Ali Khan
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Definitions: FSc Part1 KPK @fsc-part1-kpk
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Question 1, Exercise 10.1 @fsc-part1-kpk:sol:unit10
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General Topology by Raheel Ahmad @notes
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Number Theory: Handwritten Notes @notes
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Topology: Handwritten Notes @notes
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Number Theory Notes by Anwar Khan @notes
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Number Theory by Dr Muhammad Umer Shuaib @notes
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Operation Research: Handwritten Notes @notes
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Partial Differential Equations by Muzammil Tanveer @notes
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Fluid Mechanics I by Dr Rao Muzamal Hussain @notes
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Special Functions by Dr. Muhey-U-Din @notes
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Theory of Optimization by Ma'am Iqra Razzaq @notes
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