「quadratic」の共起表現(1語右で並び替え)

「quadratic」の共起表現一覧(1語右で並び替え)

quadratic

1語右で並び替え

該当件数:105件

Mixed-integer optimizer for linear, quadratic and conic problems.
It is related to the quadratic assignment problem in the same way as the li
In mathematics, the quadratic bottleneck assignment problem (QBAP) is one
o compute the WF-Semantics in general, is of quadratic complexity.
ith room temperature NaI detectors, and QCC, Quadratic Compression Conversion, algorithms to identi
As predicted they enjoy faster than quadratic convergence for all distributions of zeros.
because it shows that (outside the region of quadratic convergence) the Newton method can be very s
Steffensen's method also achieves quadratic convergence, but without using derivatives a
onian mechanics, the dynamics of a system of quadratic degrees of freedom are controlled by a set o
in this case, Oswald Veblen's Invariants of Quadratic Differential Forms.
Calculating the determinant, this yields the quadratic equation
Each of those is a root of a quadratic equation in terms of the one before.
Solving multivariate quadratic equations (MQ) over a finite set of numbers
The quadratic evenly divides the polynomial when
try analogies are supported by the theory of quadratic extensions of finite fields, also known as G
of Gauss' class number problem for imaginary quadratic fields.
A classical result is the case of a quadratic, for example,
Associated with the quadratic form q is the pseudo-Euclidean inner product
ant is the discriminant B2 − 4AC of a binary quadratic form Ax2 + Bxy + Cy2.
Similarly, quadratic form x2 yields a pair of lines for the unit
where gtt and the quadratic form are functions only of the spatial coord
For example, the quadratic form x2 − y2 corresponds to a unit quasi-sph
omplex conjugates, which can be written as a quadratic form,
the idea of a conic section as a slice of a quadratic form.
Kaplansky's theorem on quadratic forms
On non-central generalized Laplacianness of quadratic forms in normal variables, Journal of Multiv
Containing only quadratic forms of the fermionic operators, no anti-co
ng rational methods such as dot products and quadratic forms), but students who are first learning
s and others, mirror symmetry, arithmetic of quadratic forms, Hyperbolic Kac-Moody algebras.
he mathematician G. L. Watson, who worked on quadratic forms, and G. Watson, a statistician.
on thesis dealt with the reduction theory of quadratic forms, which Gauss, Charles Hermite and Herm
owski theorem on the rational equivalence of quadratic forms.
terms of continued fractions, or in terms of quadratic forms.
1st Baronet (1582-1630) - also invented the quadratic formula in the early 17th century.
have to switch from direct evaluation of the quadratic formula to some other method so as to limit
ge Dantzig's Simplex Algorithm to minimise a quadratic function.
transfer function, which is the ratio of two quadratic functions.
Lovelock action contains, among others, the quadratic Gauss-Bonnet term (i.e. the four-dimensional
tensor, the physicists began to discuss the quadratic Gauss-Bonnet term of Lovelock action within
A polynomial trend line demonstrates the quadratic growth rate.
A spacefiller (which also undergoes quadratic growth) may be thought of as a fifth class o
bove spacefiller pattern clearly showing the quadratic growth.
He developed a model that was quadratic in the criterion function and linear in the
Despite being quadratic in the Riemann tensor (and Ricci tensor), te
mplementation of unit propagation takes time quadratic in the total size of the set to check , whic
If the cost function involves quadratic inequalities it is called the quadratic assi
Since this is a quadratic irrational, the continued fraction must be p
oved the case where the exponent b is a real quadratic irrational, which was later extended to an a
A tensor in the theory of quadratic Lagrangians, which vanishes in four dimensio
ystem which is stable, even though no common quadratic Lyapunov function exists.
Complex quadratic map
period 3 buds of Mandelbrot set for complex quadratic map.
d for all one-dimensional maps with a single quadratic maximum.
rface is approximately 6371.01 km, while the quadratic mean or root mean square approximation of th
The rate of convergence is quadratic, meaning roughly that the number of bits of
he solution of linear, mixed-integer linear, quadratic, mixed-integer quadratic, quadratically cons
duced the costs of experimentation so that a quadratic model could be fit, which led to a (long-sou
The linear quadratic model is now most often used to describe the
proved the existence of infinitely many real quadratic number fields without a Euclidean algorithm.
This may be a simple quadratic, or a polynomial or rational function over a
KNITRO can also solve mixed integer linear, quadratic or nonlinear programming problems, i.e. prob
ally stated by E. Babichev, et al (3), "The ( quadratic) Pauli-Fierz theory is known to suffer from
Fig. 5: pulse shaper with a quadratic phase shift, generating a pulse with a negat
Examples of unimodal functions include Quadratic polynomial functions with a negative quadrat
nal space defined as the locus of zeros of a quadratic polynomial.
ms it is typical to have Euler products with quadratic polynomials in the denominator here.
of complex quadratic polynomials.
(mixed integer) quadratic problems
SqpSolvemt - Sequential quadratic programming
Qprog - Quadratic programming
It solves linear programming problems, quadratic programming problems and mixed integer progr
ar constrained problems using the sequential quadratic programming algorithm.
hese are supplemented for large problems and quadratic programming problems by interior point metho
but also solves linear programming problems, quadratic programming problems, and systems of nonline
ll-Rockafellar penalty function), sequential quadratic programming method (also called as Wilson-Ha
an active-set method for nonconvex quadratic programming,
mal-dual interior-point method for nonconvex quadratic programming,
strained and bound-constrained optimization, quadratic programming, nonlinear programming, systems
r programs and the Maros and Meszaros convex quadratic programs is possible.
a presolver for quadratic programs,
The law of quadratic reciprocity says that if p and q are odd pri
roducing Gauss's lemma in the third proof of quadratic reciprocity.
In mathematics, Somos' quadratic recurrence constant, named after Michael Som
This requires knowing whether t is a quadratic residue modulo N, and there are no known met
If t is not a quadratic residue, the p+1 method degenerates to a slo
uestions, for example in the distribution of quadratic residues, and in particular in the classical
rking on the question of the distribution of quadratic residues.
The quadratic sieve is a modification of Dixon's factoriza
in, for example, Dixon's factorization, the quadratic sieve, and the number field sieve.
nce is extensively used in, for example, the quadratic sieve, general number field sieve, continued
For a free bosonic field, the action is quadratic, so the eigenvalues tend to have the form
Now the field has constant quadratic spatial fluctuations at all temperatures.
Kadowaki-Woods ratio is the ratio of A, the quadratic term of the resistivity and γ2, the linear t
This is because such quadratic term is present in the low energy effective
When the quadratic terms cannot be neglected but all higher ord
o solve it in a time that is faster than the quadratic time bound for the complete graph and Delaun
r curves: one is isomorphic to E, one is its quadratic twist, and only the other two are really new
conductors, torsion subgroups, isogenous and quadratic twists of curves.