Green's theorem
for differentiable functions P(x,y) and Q(x,y) defined in a region D of the plane bounded by a simple, closed, positively oriented curve C. This is a special case of Stokes' theorem applied to F = (P,Q) and is closely connected to Cauchy's integral theorem via the Cauchy-Riemann equations.
- Bellman's principle of optimality
- bell-shaped curve
- belongs to
- below
- bending moment
- Benford's law
- Berkeley, George
- Bernoulli distribution
- Bernoulli equation
- Bernoulli family
- Bernoulli number
- Bernoulli polynomial
- Bernoulli's inequality
- Bernoulli's Theorem
- Bernoulli's Theorem
- Bernoulli trial
- Bertrand's paradox
- Bertrand's postulate
- Bessel, Friedrich Wilhelm
- Bessel function
- Bessel's equation
- Bessel's inequality
- best approximation
- best unbiased estimator
- beta distribution