Lectures related to Ink wash painting

Explores limits, conjugates, and infinitely small equivalents in function behavior near specific points.

Covers limits, continuity, and the intermediate value theorem in functions.

Covers the calculation of areas using integrals for geometric regions defined by curves and parametric equations.

Explores the convergence and divergence of geometric series and their properties.

Introduces real analysis basics, including functions, sequences, limits, and set properties in R.

Covers the optimization of volume by constructing a rectangular box.

Explores parametric trajectories, integral calculation methods, and area filling under curves with triangles.

Covers the basics of real number sequences, including increasing, decreasing, bounded, and convergent sequences.

Introduces linear differential equations, covering first-order cases, methods to find solutions, and practical applications.

Delves into Yves Klein's innovative approach to art and his significant role in the New Realism movement.

Explores how a critic's joke defined the Impressionist movement and its innovative approach to art.

Explores differential equations in oscillatory motion with various damping scenarios and solution methods.

Introduces derivatives, tangent lines, rules of differentiation, and practical examples.

Explores the phase diagram of the Ising model, focusing on Gibbs state uniqueness and critical temperatures.

Delves into the birth of Impressionism, major figures, themes, and techniques used by Impressionist painters.

Explores multilinear groin and determinants, including the Sarrus rule and proof by induction.

Delves into the Pre-Raphaelite Brotherhood, their unconventional art, symbolism, and nature-inspired works.

Covers derivatives, continuity, Rolle's Theorem, function examples, and extrema.

Covers derivability, tangents, Rolle's theorem, and linear approximation of functions.

Explains injective, surjective, and bijective functions with examples and graphical representations.