The term "boundary conditions" is often used when dealing with the designing, testing and proving of algorithms (and implementations of algorithms). Many solutions to problems have a set of ranges of inputs that they can accept. When designing or testing an algorithm, you need to pay attention to the "boundaries" of the input. It's generally impossible to test every possible set of inputs to your algorithm, but you should be able to prove that it works as expected by testing the boundary conditions for each set of possible inputs.
An example of this can be seen in the typical approach used to convert Cartesian coordinates to polar coordinates. Specifically, to figure out the value of theta given Cartesian coordinates (x,y).
This conversion is defined in the piecewise function:
theta := 0 -- if x 0
theta := arcsin(y/r) -- if x >= 0
theta := arcsin(y/r) + pi -- if x < 0
The boundary conditions of this algorithm:
* x 0 * x >= 0 * x < 0
boundary conditions for perfect dielectric materials
The set of conditions specified for the behavior of the solution to a set of differential equations at the boundary of its domain. Boundary conditions are important in determining the mathematical solutions to many physical problems.
The three types of boundaries are Convergent Boundary, Divergent Boundary, and Transform Boundary.......
Boundary conditions allow to determine constants involved in the equation. They are basically the same thing as initial conditions in Newton's mechanics (actually they are initial conditions).
computer science
You don't get a degree with a subject; you get a degree in a subject. Bachelor of Science in Computer Science or Bachelor of Computer Science are common descriptions of this degree.
Front: boundary
bachelor of science computer sciencemaster of science computer science
bachelor of science computer sciencemaster of science computer science
Urve Kangro has written: 'Divergence boundary conditions for vector helmholtz equations with divergence constraints' -- subject(s): Boundary conditions, Helmholtz equations, Coercivity, Boundary value problems, Divergence
yes it is "A front is a boundary between air masses" -science book
No. Computer science is now.