Qu, D. Dong, On the number of rotation symmetric functions over GF (p), Math. Comput. Modelling 55 (1) (2012) 142-150.FU S J, LI C, QU L, et al. On the number of rotation symmetric functions over GF(p)[J]. Mathematicaland Computer Modelling, 2012, 55(1-2): 142-150....
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2.1.1793 Part 4 Section 19.1.2.4, f (Single Formula) 2.1.1794 Part 4 Section 19.1.2.5, fill (Shape Fill Properties) 2.1.1795 Part 4 Section 19.1.2.6, formulas (Set of Formulas) 2.1.1796 Part 4 Section 19.1.2.7, group (Shape Group) 2.1.1797 Part 4 Section 19.1.2.8, h (...
a1. The nth triangular number is the sum of the numbers from 1 to n. The sequence goes 1, 3, 6,10, 15, 21, 28, ... At this point, they won't have a formula for the nth triangular number, just a procedure for finding it. 1. 第n个三角数字是数字的总和从1到n。 序列去1, ...
2.1.523 Part 3 Section 19.159, draw:extrusion-number-of-line-segments 2.1.524 Part 3 Section 19.160, draw:extrusion-origin 2.1.525 Part 3 Section 19.161, draw:extrusion-rotation-angle 2.1.526 Part 3 Section 19.162, draw:extrusion-rotation-center 2.1.527 Part 3 Section 19.163, draw:...
The present note gives a formula relating the rotation number, the conjugating function and the vector field for a flow on a torus. Furthermore, in a particular case, it gives a formula such that the rotation number ρ can be computed only by means of the vector field f(x, y).关键词...
The expressions for the two terms simplify into a ratio that provides the Reynolds number formula: $$Re = \frac{\rho vd}{\mu} $$ with each of the variables having the following meanings: {eq}Re {/eq} is the Reynolds number, which is dimensionless. {eq}\rho {/eq} is the fluid de...
The Reynolds Number is the ratio of the inertial and viscous forces of a fluid's flow: Re=inertialforceviscousforce The expressions for the two terms simplify into a ratio that provides the Reynolds number formula: Re=ρvdμ with each of the variables having the following meanings: ...
CatheterDirectionOfRotation Field CatheterRotationalRate Field CenterOfCircularCollimator Field CenterOfCircularExposureControlSensingRegion Field CenterOfCircularShutter Field CenterOfMass Field CenterOfPTO Field CenterOfRotation Field CenterOfRotationOffset Field CertificateOfSigner Field CertificateTyp...
Common examples of orthogonal matrices include the identity matrix and size-preserving affine transforms such as reflection and rotation.However, there is a computational problem, because generating a random kxk orthogonal matrix is very expensive—orders of magnitude more expensive than just g...