Integral Equation Baseball T-Shirts

Description: Merry Newtonmas

Description: The infamous and very useful equation to move from contour integral to surface integral, also known as Stokes theorem.

Description: A black background with white text displaying a mathematical equation. The equation features an integral symbol from x to m, the function f(tx = xd^2), and a comma at the end. It is a clear, bold typographic presentation of mathematical notation.

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: This is one of the ways to find the value of the constant number pi.

Description: A black background displays a mathematical equation in white text and symbols. The equation begins with an integral symbol from 'n' to 'f', followed by '1', a summation symbol, '(', 'x', '=', and a square root symbol over a summation symbol, followed by ',', '(', 'x', ')', ')'. The words 'Fourier transform' are displayed prominently at the top.

Description: The Gaussian integral, one of most useful objects created in math, reflecting the real world, a gift for math lovers.

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 mathematical equation presented in white text on a black background. The equation features a definite integral from infinity to 0 of a fraction: 0 times x to the power of s-1 times limit over the square root of e to the power of x minus 1 plus dx. This is equated to zeta(s) multiplied by Gamma(s).

Description: A white line drawing on a black background. At the top, a mathematical equation reads 'Φ = ∫∫s q·dA = 0?'. Below this is a white cube with arrows indicating flux entering from the left and exiting from the right. Centered below the cube is the text 'NO FLUX GIVEN'.

Description: This is one of the ways to find the value of the constant number pi.

Description: A simple integral to define the meaning of life.

Description: The Gaussian integral, one of most useful objects created in math, reflecting the real world, a gift for math lovers.

Description: Teacher Calculus Integral Equation School

Description: The infamous and very useful equation to move from volume integral to surface integral.

Description: A stark black background displays the text 'Fourier transform' in white serif font at the top. Below, a mathematical equation is presented: 'F(p) = integral from 0 to infinity of f(x) times e to the power of -2ix, dx'. The equation uses white text and mathematical symbols.

Description: A minimalist mathematical equation displayed in white text on a black background. The equation reads "YM(A) = \int ||F||^2 dvol_g". It features an integral symbol, absolute value bars, and superscript notation.

Description: A mathematical equation presented in white text on a black background. The equation reads 'Y_M(A) = Integral ||F||^2 dvol_g'. The equation uses standard mathematical symbols and notation, including an integral sign, absolute value bars, and subscripts.

Description: A mathematical equation displayed in white text on a black background. The equation reads 'h Fourier transform ' followed by an integral symbol, 'fnx = dk(-d)'. The style is minimalist and text-based.

Description: A white mathematical formula on a black background. The formula reads 'YM(A) = {Integral.||F||^2 dvol_g'. The text is in a serif font, with the integral symbol prominently displayed.

Description: A simple black background with a solid red heart icon at the top. Below the heart, a mathematical integral expression is displayed in white text: the integral from -0 to infinity of 1 divided by x squared plus 1, followed by dx. The expression uses standard mathematical notation.

Description: A retro-style graphic featuring a mathematical equation 'F = Integral of (dxxim) do' in black text on a cream-colored rectangle. Below this, large, textured dark blue text reads 'TAYLOR SERIES' and smaller text reads 'THE ERRORS TOUR'.

Description: A monochrome text-based representation of the Fourier transform formula. The top line reads 'Fourier transform' in a bold, sans-serif font. Below, the mathematical equation F(\xi) = \int_{-\infty}^{\infty} f(x)e^{-i2\pi x\xi} dx is displayed.

Description: A black background with white text and a white stick figure. The text reads "I STOPPED UNDERSTANDING MATH WHEN THE ALPHABET DECIDED TO GET INVOLVES". Below the text, a confused stick figure is shown with question marks above its head. To the right of the stick figure is a mathematical equation: "∫ from 0 to x = A² ∫ cos(p²) dp".

Description: A black cat with yellow eyes sits next to a golden, ornate trophy. The background is black and features white chalk-like mathematical equations and formulas, including "Projectile", "F = G^2 / S = 2", and integral notations. The text "What cats really th" is visible at the top.

Description: A humorous graphic depicting two green chameleons on branches. Mathematical equations involving integrals and variables 'x', 'y', and 't' are displayed. One integral segment is labeled '30' and 'xd', while the lower equations show 'integral from xt to t = x(t)' and 'integral from yt to t = y(t)'.

Description: A humorous and educational composition featuring a cute cartoon penguin wearing glasses and a bow tie. The background is filled with various mathematical formulas and symbols, including equations like E=mc², integral functions, quadratic formula, and geometric shapes. The phrase "I DO THE MATH THE CUTE WAY" is prominently displayed at the bottom.

Description: A mathematical equation displayed in white text on a black background. The equation shows the definition of a Fourier transform, with the text 'Fourier transform' at the top and the formula \^f(\xi) = \int_{-\infty}^{\infty} f(x)e^{-2\pi ix\xi}dx below.

Description: A cartoon depiction of two green chameleons perched on a brown branch, with a red integral symbol separating them. Below the chameleons are two mathematical equations involving integrals of sine and cosine functions with variables 'x(t)' and 'y(t)'.

Description: A vertical composition resembling a Christmas tree made of chalk-drawn mathematical formulas and symbols on a black background. At the top, an atom symbol serves as the tree topper. Various equations, integrals, graphs, and snowflakes fill the shape of the tree. Text includes mathematical notation and symbols.

Description: A stylized portrait of a man with dark hair, wearing an orange collarless shirt. The background is black and features various mathematical formulas and an infinity symbol. The overall style is flat with bold outlines and a golden hue for the portrait.

Description: A dark background displays two green chameleons perched on brown branches. A red, swirled symbol resembling an integral is placed between them. Below the chameleons are two mathematical equations: 'x(t) = a \int_{0}^{t} sin (\frac{u^{n+1}}{n+1}) du' and 'y(t) = a \int_{0}^{t} cos (\frac{u^{n+1}}{n+1}) du'.

Description: A black background with white text and mathematical equations. The text reads "WHAT PART OF DON'T UNDERSTAND" in a curved layout. Various math formulas and graphs are displayed between the text, including E=mc², integrals, summations, parabolas, and waveform graphs.

Description: A stick figure stands with a confused expression and hand on head, surrounded by question marks. To the right, complex mathematical equations including an integral, summation, and limit are displayed prominently. The background is black, and all visual elements and text are white.

Description: A black background with white mathematical equations arranged in a circular pattern resembling a clock face. White clock hands are positioned at the center. Equations include "x² + y² = z²", "lim (1/x)", "∫ e^x dx", "f(x) = mx + c", "d/dx sin(x)", "e^(iπ) + 1 = 0", "log10(100)", "2³ - 1", "√(16+2)", "(3+2)²", "√144", "Σ n/n!", and "π ≈ 3.14159".

Description: Two green chameleons are depicted on brown branches against a black background. One chameleon is perched upright, while the other hangs upside down, holding onto a branch. To the right of the chameleons, two complex mathematical integrals are displayed in white text: "∫^1_-0 f(cos sin (x) – tr stin(t) dx" and "∫^n_-0 sin t cos (x) – cos(t) dx".