quadratic

The quadratic examples above show that this is not always the case.

Finding all such fields is a major open problem, particularly in the quadratic case.

A given word can actually be put into canonical form in quadratic time.

When was the last time you were asked to solve a quadratic equation?

One solution was all he looked for in a quadratic equation.

This is less than the 2 times as many which would be required for quadratic convergence.

There is another way to solve the general quadratic equation.

It will continue to increase at an ever faster (quadratic) rate in the future.

Also the potential energy part of the Hamiltonian is quadratic.

This is because the equations with we need to solve are quadratic in nature.

There is a quadratic power relationship between these two speed-axis points.

In the least square approach, a quadratic penalty function is used.

In the case of quadratic probing, the situation is even more drastic.

He also investigated, and wrote a book on, the theory of quadratic forms.

First of all, for which prime numbers is 1 a quadratic residue?

In that book he proved the law of Quadratic reciprocity.

Since the last term is quadratic in A it can be neglected for small fields.

Let A be the matrix of the quadratic form q in a given basis.

A quadratic equation over the complex numbers has two roots.

In these cases, approximations other than quadratic may be more appropriate.

The most well-known example is the solution of the general quadratic equation.

Problems that take four times as long when the size of the problem doubles are said to have quadratic complexity.

They are also called -quadratic forms, particularly in the context of surgery theory.

Let be a real quadratic curve over a field .

He replied "no, but I knew a lot of quadratic equations!"