Sentence examples for form of degree from inspiring English sources
The conjecture has been made that every form of degree d (in the same sense as degrees of ordinary polynomials) over Qp, in which the number of variables exceeds d2, has a nontrivial zero in Qp.
Definition 2.4[9]Let u be a differential form of degree l and D a compact subset of ℝ n.
These were used to express activity, prompt rate and delayed count rate as object-independent functions of the singles rate in the form of degree 6 polynomials.
An easy computation shows that ∂i + 1∂ i f=Ω f, where Ω is a differential form of degree 2 with coefficients in C ∞ (Hom(F)).
It has also been proved that if Q x) is a binary form of degree n, then there are a finite number of invariants and covariants C1.CK with the property that any other covariant or invariant of Q x) can be written as polynomial of these basic covariants and invariants (Gordan Theorem of Finiteness).
In a previous work including PIN data [ 39], we showed that the functional form of degree distribution is conserved under sampling up to quite a low sampling fraction.
Seating in the form of degrees (wooden benches raked upward to the rear), along with the roofing over the topmost gallery, provided all the comfort short of a cushion that Elizabethans expected.
However, in the meantime, the nurse midwife had left the facility and was transferred to the district capital illustrating the vicious circle of brain drain as access to cultural capital through institutionalized cultural capital (in form of degrees) raises the chances to be transferred to more convenient work settings.
"Europe will not quickly take to new forms of degree delivery," predicts Santiago Iñiguez, the president of Spain's IE university.
H ( x, y ) defines at least one family of closed curves (or ovals) L h, where h is a parameter on an open interval J. Then ω = q ( x, y ) d x − p ( x, y ) d y is called 1-form of degree n and the so-called Abelian integral (also called a first-order Melnikov function) defined on all ovals of H ( x, y ) is as follows: A ( h ) = ∮ Γ h ω, h ∈ J. (1.1).
d i meaning the exterior derivative restricted to differential forms of degree i.
