Top 5 Day Trading Confluences
Learn essential day trading strategies including divergence, support and resistance, trendlines, moving averages, and break and retest techniques to improve your trading skills and decision-making.
Day Trading Futures
Learn pivot point trading, divergence strategies, and profit targeting for futures and forex markets. Gain practical insights through live trading demonstrations and expert explanations.
Day Trading Forex
Learn effective day trading strategies for forex and futures markets, including pivot points, divergence, and profit targeting. Master live trading techniques and gain insights from expert traders.
Math for JEE 2021-22
Comprehensive JEE mathematics preparation covering geometry, counting principles, permutations, combinations, calculus, and more. Focuses on problem-solving and exam-specific techniques.
Matrix Calculus for Linear Algebra - MIT 18.06 Spring 2020
Comprehensive exploration of matrix calculus, covering gradients, Jacobians, and advanced concepts. Ideal for those seeking a deep understanding of mathematical foundations in linear algebra.
Numerical Integration - Discrete Riemann Integrals and Trapezoid Rule
Explore numerical integration techniques including Riemann integrals, trapezoidal rule, and Simpson's rule. Learn to approximate definite integrals with Python and MATLAB implementations.
Numerical Differentiation - Second Derivatives and Differentiating Data
Explore numerical computation of second derivatives and data differentiation with Python and Matlab examples, covering finite difference schemes and practical applications.
Numerical Differentiation with Finite Difference Derivatives
Learn techniques for approximating derivatives numerically using finite difference schemes. Explore error analysis with Taylor series and see practical implementations in MATLAB and Python.
Second-Order Ordinary Differential Equations - Solving the Harmonic Oscillator Four Ways
Explore four methods to solve second-order ODEs for harmonic oscillators: guessing, Taylor series, alternative guessing, and matrix systems. Gain practical problem-solving skills in differential equations.
Differential Equations, a Tourist's Guide
Explore ordinary differential equations through intuitive visualizations, covering concepts like vector fields, phase spaces, and real-world applications in physics and social dynamics.
Taylor Series
Explore the power of Taylor polynomials for approximations and analysis, covering cos(x), e^x, geometric interpretations, and convergence issues in this animated math lesson.
Integration and the Fundamental Theorem of Calculus
Explore intuitive explanations of integrals and their relationship to derivatives, using animated visuals to demystify the fundamental theorem of calculus and its real-world applications.
Metasomatism and Differentiation - Petrology
Explore metasomatism types, principles, and differentiation in igneous petrology. Gain insights into chemical changes in rocks and their geological implications.
Flows of Vector Fields: Classical and Modern - Camillo DeLellis
Explore classical and modern theories of vector field flows, covering key concepts, examples, and recent developments in analysis and differential equations.
Viscosity Solutions Approach to Variational Problems - Daniela De Silva
Explore viscosity solutions for variational problems with Daniela De Silva. Learn about Laplace's equation, Harnack inequality, and discrete equations in this advanced mathematics lecture.
Physics-Informed Automatic Differentiation in Scientific Simulations
Explore how automatic differentiation intersects with physical symmetries and numerical analysis in scientific simulations, focusing on materials science applications in DFTK.jl.
Análise em Variedades - Aula 18
Explore advanced concepts in differential geometry, including manifolds, tangent bundles, and differential forms. Delve into the Whitney embedding theorem and De Rham cohomology.
Análise em Variedades - Aula 17
Aprofunde-se em análise em variedades, explorando tópicos avançados como variedades diferenciáveis, fibrados, formas diferenciais e o Teorema de Stokes. Desenvolva habilidades essenciais para pesquisa matemática.
Análise em Variedades - Aula 16
Assista à décima sexta aula do curso de mestrado em Análise em Variedades, ministrada pelo Professor Vinicius Ramos no Instituto de Matemática Pura e Aplicada. Explore conceitos avançados como variedades diferenciáveis, variedades com bordo, variedades o…
Análise em Variedades - Aula 19
Explore conceitos avançados de análise em variedades, incluindo formas diferenciais, teorema de Stokes, cohomologia de De Rham e aplicações em geometria diferencial.
Differential Calculus for B.Sc. and Engineering Students
Comprehensive coverage of differential calculus topics for BSc and engineering students, including asymptotes, curve tracing, maxima and minima, partial differentiation, and infinite series.