Examples of using Polynomials in English and their translations into Japanese
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Increasing this value, you can get explicit solutions for higher order polynomials.
Polynomials in Bernstein form were first used by Bernstein in a constructive proof for the Stone- Weierstrass approximation theorem.
The committee concluded that the company's network using fractional polynomials was appropriate for decision-making.
For temperatures where higher order polynomials are required, lookup tables can prove both more accurate and more efficient than linear approximation.
There is, however, a disadvantage to this method: the processing time associated with solving multiple-order polynomials.
You can also turn off center polynomials, constrain the intercept and the slope, and fit polynomial models.
When the elements of plist are distributed polynomials, the result is also a list of distributed polynomials.
Let's evaluate all these polynomials at the target point\(1\).
Similarly, a power-series version of Faà di Bruno's formula may be stated using Bell polynomials as follows.
When I finally contacted Andrew, I said to him one word: polynomials.
Chebyshev polynomials of the first kind[Chebyshev polynomials of the second kind].
By using the recurrence formula we can compute the Jones polynomials of the three knots Fig.1, and see that these are indeed different.
The return value consists of variable names, order matrix, grobner basis in districuted polynomials, initial monomials or initial polynomials.
Step 1: Calculations of jump polynomial To calculate jump polynomial, we use pre-calculated polynomials for MEXPs.
However, because of the strong relationship between polynomials or power series and the functions that they define, many authors consider indeterminates as a special kind of variables.
If the rank of this matrix is n-1, then the polynomials define an algebraic curve(otherwise they define an algebraic variety of higher dimension).
Does not make sense for arbitrary polynomials, but only if f is homogeneous, i.e., the total degree of all the monomials(whose sum is f) is the same.
They should be familiar with the simplest types of differential equations(that yield polynomials, exponential functions and trigonometric functions), but, it seems not necessary to solve more advanced ones.
Simp ff( obj):: Converts numbers or coefficients of polynomials into elements in finite fields. return number or polynomial obj number or polynomial Converts numbers or coefficients of polynomials into elements in finite fields.
The idea for the definition is that the polynomials will usually be zero on the target points, except the ones involved in the target point's corresponding multiplication gate.