Finding the Focus, Directrix, and Axis of Symmetry of a Parabola Example 2
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From playlist Parabolas
Parametric Equations of a Line in 3D
This video explains how to determine the parametric equations of a line in 3D. http://mathispower4u.yolasite.com/
From playlist Vectors
In this video, I introduce the hyperbolic coordinates, which is a variant of polar coordinates that is particularly useful for dealing with hyperbolas (and 3 dimensional versions like hyperboloids of one sheet or two sheets). Suprisingly (or not), they involve the hyperbolic trig functions
From playlist Double and Triple Integrals
In this video we review the basic components of a parabola
From playlist Parabolas
Introduction to Hyperbolic Functions
This video provides a basic overview of hyperbolic function. The lesson defines the hyperbolic functions, shows the graphs of the hyperbolic functions, and gives the properties of hyperbolic functions.
From playlist Using the Properties of Hyperbolic Functions
Calculus 2: Polar Coordinates (29 of 38) Length Defined by Parametric Equations Part 2
Visit http://ilectureonline.com for more math and science lectures! In this video I will develop and explain the equation for a special case for finding the length of a function defined by parametric equations, where x=f(t)=t and y=y(t)=rsin(t). Next video in the series can be seen at: h
From playlist CALCULUS 2 CH 10 POLAR COORDINATES
In this video we review the basic components of a parabola
From playlist Parabolas
Since we just covered polar equations, let's go over one other way we can graph functions. Parametric equations are actually a set of equations whereby two variables like x and y both depend on the same variable, usually time, and therefore each rectangular coordinate is determined by its
From playlist Mathematics (All Of It)
Parametric Equation of Chord (1 of 2: The Gradient)
More resources available at www.misterwootube.com
From playlist Further Work with Functions (related content)
Corinna Ulcigrai - 1/4 Chaotic Properties of Area Preserving Flows
Flows on surfaces are one of the fundamental examples of dynamical systems, studied since Poincaré; area preserving flows arise from many physical and mathematical examples, such as the Novikov model of electrons in a metal, unfolding of billiards in polygons, pseudo-periodic topology. In
From playlist Corinna Ulcigrai - Chaotic Properties of Area Preserving Flows
The Generalized Injectivity Conjecture by Sarah Dijols
PROGRAM : ALGEBRAIC AND ANALYTIC ASPECTS OF AUTOMORPHIC FORMS ORGANIZERS : Anilatmaja Aryasomayajula, Venketasubramanian C G, Jurg Kramer, Dipendra Prasad, Anandavardhanan U. K. and Anna von Pippich DATE & TIME : 25 February 2019 to 07 March 2019 VENUE : Madhava Lecture Hall, ICTS Banga
From playlist Algebraic and Analytic Aspects of Automorphic Forms 2019
Corinna Ulcigrai - 5/6 Parabolic dynamics and renormalization: an introduction
Parabolic dynamical systems are mathematical models of the many phenomena which display a "slow" form of chaotic evolution, in the sense that nearby trajectories diverge polynomially in time. In contrast with hyperbolic and elliptic dynamical systems, there is no general theory which desc
From playlist Corinna Ulcigrai - Parabolic dynamics and renormalization: an introduction
Conformal Limits of Parabolic Higgs Bundles by Richard Wentworth
PROGRAM: VORTEX MODULI ORGANIZERS: Nuno Romão (University of Augsburg, Germany) and Sushmita Venugopalan (IMSc, India) DATE & TIME: 06 February 2023 to 17 February 2023 VENUE: Ramanujan Lecture Hall, ICTS Bengaluru For a long time, the vortex equations and their associated self-dual fie
From playlist Vortex Moduli - 2023
Daniel Tataru: Geometric heat flows and caloric gauges
Abstract: Choosing favourable gauges is a crucial step in the study of nonlinear geometric dispersive equations. A very successful tool, that has emerged originally in work of Tao on wave maps, is the use of caloric gauges, defined via the corresponding geometric heat flows. The aim of thi
From playlist Mathematical Physics
22. Partial Differential Equations 1
MIT 10.34 Numerical Methods Applied to Chemical Engineering, Fall 2015 View the complete course: http://ocw.mit.edu/10-34F15 Instructor: William Green Students learned to solve partial differential equations in this lecture. License: Creative Commons BY-NC-SA More information at http://o
From playlist MIT 10.34 Numerical Methods Applied to Chemical Engineering, Fall 2015
Automorphy for coherent cohomology of Shimura varieties - Jun Su
Joint IAS/Princeton University Number Theory Seminar Topic: Automorphy for coherent cohomology of Shimura varieties Speaker: Jun Su Affiliation: Princeton University Date: December 5, 2017 For more videos, please visit http://video.ias.edu
From playlist Mathematics
Introduction to the terms locus, focus, directrix, line of symmetry, vertex, maximum and minimum
From playlist Geometry
Corinna Ulcigrai - 3/6 Parabolic dynamics and renormalization: an introduction
Parabolic dynamical systems are mathematical models of the many phenomena which display a "slow" form of chaotic evolution, in the sense that nearby trajectories diverge polynomially in time. In contrast with hyperbolic and elliptic dynamical systems, there is no general theory which desc
From playlist Corinna Ulcigrai - Parabolic dynamics and renormalization: an introduction