For a complex numberzof modulus|z| < 1, the polylogarithm of ordernis defined as: Lin(z)=∞∑k=1zkkn. Analytic continuation extends this function the whole complex plane, with a branch cut along the real interval [1, ∞) forn≥ 1. ...
Find the remainder after division for several angles using a modulus of2*pi. Note thatmodattempts to compensate for floating-point round-off effects to produce exact integer results when possible. theta = [0.0 3.5 5.9 6.2 9.0 4*pi]; m = 2*pi; b = mod(theta,m) ...
Find Modulus of Integers Divided by Integers Copy Code Copy Command Find the modulus after division when both the dividend and divisor are integers. Find the modulus after division for these numbers. Get m = [mod(sym(27),4), mod(sym(27),-4), mod(sym(-27),4), mod(sym(-27),-4...
Modulus The modulus ofaandbis mod(a,b)=a−b · floor(ab), wherefloorrounds(a/b)toward negative infinity. For example, the modulus of –8 and –3 is –2, but the modulus of –8 and 3 is 1. Ifb= 0, thenmod(a,b) = mod(a,0) = 0. ...
Find the remainder after division for several angles using a modulus of2*pi. Note thatmodattempts to compensate for floating-point round-off effects to produce exact integer results when possible. theta = [0.0 3.5 5.9 6.2 9.0 4*pi]; m = 2*pi; b = mod(theta,m) ...
Find the remainder after division for several angles using a modulus of2*pi. Note thatmodattempts to compensate for floating-point round-off effects to produce exact integer results when possible. theta = [0.0 3.5 5.9 6.2 9.0 4*pi]; m = 2*pi; b = mod(theta,m) ...
同余算术 modulus?模; 模数 modulus of a complex number?复数的模 modulus of elasticity?弹性模(数) moment arm?(1)矩臂; (2)力臂 moment of a force?力矩 moment of inertia?贯性矩 momentum?动量 monomial?单项式 monotone?单调 monotonic convergence?单调收敛性 monotonic decreasing?单调递减 monotonic ...
(if polynomials or extra regressors were used in multiple runs, then they were not getting fit properly). 2013/08/18 - in makedirid.m, occurrences of '-' are now replaced with '_' 2013/08/18 - in projectionmatrix.m, in the cases of empty <X>, we now return 1 instead of []....
where \(\mathbf {C}^{0}_{i}\) is the constitutive matrix with unit Young’s modulus. The unit constitutive matrix is given by $$\begin{array}{@{}rcl@{}} &&\mathbf{C}^{0}_{i} =\frac {1} {(1+\nu)(1-2\nu)} \times \\ && \left[\begin{array}{cccccccccc} 1 -\nu ...
model.MaterialProperties =...materialProperties(YoungsModulus=210E9,...PoissonsRatio=0.3,...MassDensity=8000); Identify faces for applying boundary constraints and loads by plotting the geometry with the face labels. Get figure("units","normalized","outerposition",[0 0 1 1]) ...