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- Method of Mathematical Physics by Mr. Muhammad Usman Hamid
- s with special emphasis on wave, heat and Laplace equations, formulation and some theory of these equations are also intended. These notes are send by Mr. Anwar Khan ... given below. <grid> <col sm="6"> * Difference equation * Differential equation * Ordinary differential equation * Partial differential equation * Homogene
- Partial Differential Equations by M Usman Hamid
- ====== Partial Differential Equations by M Usman Hamid ====== The course provides a foundation to solve PDE... s with special emphasis on wave, heat and Laplace equations, formulation and some theory of these equations are also intended. We are really very thankful to Prof. Mu... es on MathCity.org {{ :notes:partial-differential-equations-m-usman-hamid.jpg?nolink|Partial Differential Eq
- Partial Differential Equations by Muzammil Tanveer
- ====== Partial Differential Equations by Muzammil Tanveer ====== {{ :notes:partial-differential-equations-muzammil-tanveer.jpg?nolink|Partial Differential Equations}} These notes are provided and composed by Mr. [... s on MathCity.org ^ Name |Partial Differential Equations or PDEs | ^ Provider |Mr. Muzammil Tanveer |
- Mathematical Method by Sir Muhammad Awais Aun
- the curvature, and so forth, are included in the equation that determines this function. A differential equation is the name given to such an equation. Differential equations can describe a variety of common physical phenomena, including fluid movement, drum
- Differential Geometry (Notes) by Ms. Kaushef Salamat
- * Tangent * Arc * Chord * Arc length * Equation of tangent * Oscillating plane * Principal normal * Normal plane * Curvature * Equation of osculating plane * Bi-normal vector * Equation of Bi-normal * Torsion * Seret Frenet formulas * Equation of tangent in Cartesian formulas * Equation of
- Theory of Relativity & Analytic Dynamics: Handwritten Notes
- * The Kinetic Energy * Transformation Equation for the Force Components * Motion with Variab... ystem * D-Alembert's Principle * Lagrange Equation of Motion * The Equation related to the Lagranges Equation of Motion * Equation of Motion of Particle in Space under Gravity *
- Special Functions by Dr. Muhey-U-Din
- etric function of one variable * Hypergeometric equation * Symmetric property of Hypergeometric Function... symbol * Confluent Hypergeometric Differential Equation * Solution of Confluent Hypergeometric function... f Confluent Hypergeometric function * Hermite’s Equation * Solution of Hermite’s Equation * Recurrence relation of Hermite equation * Generation function of H
- Fluid Dynamics I by Muhammad Usman Hamid
- === **Introduction:** Definition of Fluid, basics equations, Methods of analysis, dimensions and units. Fund... n of fluid motions. **Fluid Statics:** The basic equation of fluid static, The standard atmosphere, pressur... a static fluid, fluid in rigid body motion. Basic equation in integral form for a control volume, basic laws... olume formulation, conservation of mass, momentum equation for inertial control volume, momentum equation fo
- Fluid Mechanics II by Dr Rao Muzamal Hussain
- urbulent flow * Stream lines * Differential Equations of stream lines * Vortex motion * Vorticit... * Kelvin’s Minimum Energy Theorem * Laplace Equation * Normal stress * Tangential stress or sheer stress * Generalization equation of motion * Euler equation of motion for in-viscus (real) fluid * Bernoulli Equation * Bernoulli E
- Numerical Analysis II
- ummary & contents==== * Operator * Difference Equation * Homogeneous Linear Difference Equation * Non-Homogeneous Linear Difference Equation * Non-Homogeneous Difference Equation * Formation of Difference Equation * Numerical Integration *
- Complex Analysis by M Usman Hamid
- s first necessitated by the solution of algebraic equations. For example, the quadratic equations $$ x^2+4=0, x^2+x+1=0 \text{ and } x^2-2x+3=0 $$ don't possess real roots. In order to find the solution of these equations, Euler(1707-1783) was first to introduce the sym... /Regular/Holomorphic functions * Cauchy-Riemann equations in rectangular coordinates {{include>msc-notes-
- Differential Geometry: Handwritten Notes
- = **Curves with torsion:**\\ Curve, space curve, equation of tangent, normal plane, principal normal curvat... , principal normal or binormal, rectifying plane, equation of binormal, torsion, Serret Frenet formulae, rad... surfaces:**\\ Surface, tangent plane and normal, equation of tangent plane, equaiton of normal, one paramet... ristic of surface, envelopes, edge of regression, equation of edge of regression, developable surfaces, oscu
- Differential Geometry by Syed Hassan Waqas
- Tangent line * Normal line * Secant line * Equation of tangent of a point * Normal plane * Equation of Normal plane * Oscillating plane or plane of Curva... mula * Torsion * arameters other than ‘s’ * Equation of the Centre of Curvature </col> <col sm="6"> ... other definition of Surface * Tangent plane * Equation of Normal * Parametric curves * U-curves *
- Fluid Mechanics by Ali Raza
- * Spatial variables * Volumetric flow rate * Equation of continuity * Stream function * Flow along a curve * Bernoulli's equation </col> <col sm="6"> * Application of Bernoulli's equation * 2D Source * Complex velocity potential for ... fluid * Compressible viscous fluid * Euler's equations of motion * Steady laminar flow between two pa
- Mathematical Method by Muhammad Usman Hamid
- nctions. **Variational Methods:** Euler-Lagrange equations. Integrand involving one, two, three and n variables. Special cases of Euler-Lagrange’s equations. Necessary conditions for existence of an extrem... Techniques:** Perturbation methods for algebraic equations. Perturbation methods for differential equations. ==== Download ==== <callout type="success" icon="fa fa-