Differential Equation T-Shirts
Description: A visual representation of a differential equation "v dv/dx = -w^2 x" alongside two graphs. The left graph depicts a sinusoidal waveform labeled 'y' versus 'wt', with amplitude 'A' and labeled points. The right graph shows a circular path with concentric circles and a rotating element labeled 'wt' indicating circular motion.
Description: A science and mathematics visual featuring a differential equation, 'v dv/dx = -ω²x', above a graph of a sine wave with axes labeled 'y', '+A', '-A', '0', 'π/2', 'π', '3π/2', '2π', and 'ωt x'. To the right is a polar coordinate grid with concentric circles and radial lines, showing a segment of a circle and the label 'ωt'. The entire composition is in white on a black background.
Description: A scientific graphic featuring the differential equation "v dv/dx = -ω^2 x" at the top. Below, a sine wave graph plots 'y' against 'ωt' with amplitude '+A' and '-A', labeled with fractions of pi. To the right, a circular diagram shows concentric rings and a rotating point labeled 'ωt'.
Description: In the late 18th century, Scottish physicist James Clerk Maxwell produced a set of equations that form the basis of the electromagnetic field. Maxwell's equations are important because they provide the foundation for modern physics.
Description: In the late 18th century, Scottish physicist James Clerk Maxwell produced a set of equations that form the basis of the electromagnetic field. Maxwell's equations are important because they provide the foundation for modern physics.
Description: A scientific diagram displays fluid dynamics principles with an airfoil and various object shapes interacting with flow lines. It includes an equation involving partial derivatives and a logarithmic function. Three separate diagrams show flow patterns around circular, spiked, and smooth objects, with accompanying graphical representations of flow data.
Description: A dark background features white mathematical equations and symbols arranged to resemble a clock face. Two white lines meet at a central point, forming clock hands. Equations like '(a+b)² = a² + 2ab + b²', 'lim sin x / x = 1', and 'sin(π/2) = 1' are present.
Description: A scientific diagram displaying fluid dynamics concepts. It features an airfoil cross-section with flow lines, a complex partial differential equation, three visualizations of flow around a cylinder at different Reynolds numbers, and three corresponding plots showing pressure (P/P) and velocity (V/P) against spatial variables (Yp, YB, XB). The overall style is monochrome with white lines and text on a black background.
