About the Project

Previous 10 matching pages Next 10 matching pages

日本金泽医科大学文凭毕业证哪里有卖【仿证微kaa77788】】LeQ

♦ 21—30 of 316 matching pages ♦

(0.002 seconds)

21—30 of 316 matching pages

21: 21.4 Graphics

… ►

…

Figure 21.4.1:

\hat{\theta}\left(\mathbf{z}\middle|\boldsymbol{{\Omega}}\right)

parametrized by (21.4.1). The surface plots are of

\hat{\theta}\left(x+iy,0\middle|\boldsymbol{{\Omega}}\right)

,

0\leq x\leq 1

,

0\leq y\leq 5

(suffix 1);

\hat{\theta}\left(x,y\middle|\boldsymbol{{\Omega}}\right)

,

0\leq x\leq 1

,

0\leq y\leq 1

(suffix 2);

\hat{\theta}\left(ix,iy\middle|\boldsymbol{{\Omega}}\right)

,

0\leq x\leq 5

,

0\leq y\leq 5

(suffix 3). …

… ►

See accompanying text — Figure 21.4.2: $\Re\hat{\theta}\left(x+iy,0\middle|\boldsymbol{{\Omega}}_{1}\right)$ , $0\leq x\leq 1$ , $0\leq y\leq 5$ . … Magnify 3D Help

►

See accompanying text — Figure 21.4.3: $\left|\hat{\theta}\left(x+iy,0\middle|\boldsymbol{{\Omega}}_{1}\right)\right|$ , $0\leq x\leq 1$ , $0\leq y\leq 2$ . Magnify 3D Help

►

See accompanying text — Figure 21.4.4: A real-valued scaled Riemann theta function: $\hat{\theta}\left(ix,iy\middle|\boldsymbol{{\Omega}}_{1}\right)$ , $0\leq x\leq 4$ , $0\leq y\leq 4$ . … Magnify 3D Help

►

See accompanying text — Figure 21.4.5: The real part of a genus 3 scaled Riemann theta function: $\Re\hat{\theta}\left(x+iy,0,0\middle|\boldsymbol{{\Omega}}_{2}\right)$ , $0\leq x\leq 1$ , $0\leq y\leq 3$ . … Magnify 3D Help

22: 23.4 Graphics

… ►

See accompanying text — Figure 23.4.1: $\wp\left(x;g_{2},0\right)$ for $0\leq x\leq 9$ , $g_{2}$ = 0. … Magnify

… ►

See accompanying text — Figure 23.4.9: $\wp\left(x+iy;1,4i\right)$ for $-3.8\leq x\leq 3.8$ , $-3.8\leq y\leq 3.8.$ (The variables are unscaled and the lattice is skew.) Magnify 3D Help

►

See accompanying text — Figure 23.4.10: $\zeta\left(x+iy;1,0\right)$ for $-5\leq x\leq 5$ , $-5\leq y\leq 5.$ Magnify 3D Help

►

See accompanying text — Figure 23.4.11: $\sigma\left(x+iy;1,i\right)$ for $-2.5\leq x\leq 2.5$ , $-2.5\leq y\leq 2.5.$ Magnify 3D Help

►

See accompanying text — Figure 23.4.12: $\wp\left(3.7;a+ib,0\right)$ for $-5\leq a\leq 3$ , $-4\leq b\leq 4$ . … Magnify 3D Help

23: 19.3 Graphics

… ►

See accompanying text — Figure 19.3.3: $F\left(\phi,k\right)$ as a function of $k^{2}$ and ${\sin}^{2}\phi$ for $-1\leq k^{2}\leq 2$ , $0\leq{\sin}^{2}\phi\leq 1$ . … Magnify 3D Help

►

See accompanying text — Figure 19.3.4: $E\left(\phi,k\right)$ as a function of $k^{2}$ and ${\sin}^{2}\phi$ for $-1\leq k^{2}\leq 2$ , $0\leq{\sin}^{2}\phi\leq 1$ . … Magnify 3D Help

… ►

See accompanying text — Figure 19.3.7: $K\left(k\right)$ as a function of complex $k^{2}$ for $-2\leq\Re\left(k^{2}\right)\leq 2$ , $-2\leq\Im\left(k^{2}\right)\leq 2$ . … Magnify 3D Help

►

See accompanying text — Figure 19.3.8: $E\left(k\right)$ as a function of complex $k^{2}$ for $-2\leq\Re\left(k^{2}\right)\leq 2$ , $-2\leq\Im\left(k^{2}\right)\leq 2$ . … Magnify 3D Help

►

See accompanying text — Figure 19.3.9: $\Re\left(K\left(k\right)\right)$ as a function of complex $k^{2}$ for $-2\leq\Re\left(k^{2}\right)\leq 2$ , $-2\leq\Im\left(k^{2}\right)\leq 2$ . … Magnify 3D Help

…

24: 10.62 Graphs

… ►

See accompanying text — Figure 10.62.1: $\operatorname{ber}x$ , $\operatorname{bei}x$ , $\operatorname{ber}'x$ , $\operatorname{bei}'x$ , $0\leq x\leq 8$ . Magnify

►

See accompanying text — Figure 10.62.2: $\operatorname{ker}x$ , $\operatorname{kei}x$ , $\operatorname{ker}'x$ , $\operatorname{kei}'x$ , $0\leq x\leq 8$ . Magnify

►

See accompanying text — Figure 10.62.3: $e^{-x/\sqrt{2}}\operatorname{ber}x$ , $e^{-x/\sqrt{2}}\operatorname{bei}x$ , $e^{-x/\sqrt{2}}M\left(x\right)$ , $0\leq x\leq 8$ . Magnify

►

See accompanying text — Figure 10.62.4: $e^{x/\sqrt{2}}\operatorname{ker}x$ , $e^{x/\sqrt{2}}\operatorname{kei}x$ , $e^{x/\sqrt{2}}N\left(x\right)$ , $0\leq x\leq 8$ . Magnify

25: 29.16 Asymptotic Expansions

… ►The approximations for Lamé polynomials hold uniformly on the rectangle

0\leq\Re z\leq K

,

0\leq\Im z\leq{K^{\prime}}

, when

n k

and

nk^{\prime}

assume large real values. …

26: 32.3 Graphics

… ►

See accompanying text — Figure 32.3.3: $w_{k}(x)$ for $-12\leq x\leq 0.73$ and $k=1.85185\;3$ , $1.85185\;5$ . … Magnify

►

See accompanying text — Figure 32.3.4: $w_{k}(x)$ for $-12\leq x\leq 2.3$ and $k=-0.45142\;7$ , $-0.45142\;8$ . … Magnify

… ►

See accompanying text — Figure 32.3.5: $w_{k}(x)$ and $k\operatorname{Ai}\left(x\right)$ for $-10\leq x\leq 4$ with $k=0.5$ . … Magnify

►

See accompanying text — Figure 32.3.6: $w_{k}(x)$ for $-10\leq x\leq 4$ with $k=0.999$ , $1.001$ . … Magnify

… ►

See accompanying text — Figure 32.3.7: $u_{k}(x;-\tfrac{1}{2})$ for $-12\leq x\leq 4$ with $k=0.33554\;691$ , $0.33554\;692$ . … Magnify

…

27: 28.13 Graphics

… ►

See accompanying text — Figure 28.13.2: $\lambda_{\nu}\left(q\right)$ for $-2<\nu<2$ , $0\leq q\leq 10$ . Magnify 3D Help

… ►

See accompanying text — Figure 28.13.3: $\operatorname{ce}_{\nu}\left(x,1\right)$ for $-1<\nu<1$ , $0\leq x\leq 2\pi$ . Magnify 3D Help

►

See accompanying text — Figure 28.13.4: $\operatorname{se}_{\nu}\left(x,1\right)$ for $0<\nu<1$ , $0\leq x\leq 2\pi$ . Magnify 3D Help

►

See accompanying text — Figure 28.13.5: $\operatorname{me}_{\mathrm{i}\mu}\left(x,1\right)$ for $0.1\leq\mu\leq 0.4$ , $-\pi\leq x\leq\pi.$ Magnify 3D Help

28: 10.48 Graphs

… ►

See accompanying text — Figure 10.48.1: $\mathsf{j}_{n}\left(x\right)$ , $n=0(1)4$ , $0\leq x\leq 12$ . Magnify

►

See accompanying text — Figure 10.48.2: $\mathsf{y}_{n}\left(x\right)$ , $n=0(1)4$ , $0<x\leq 12$ . Magnify

►

See accompanying text — Figure 10.48.3: $\mathsf{j}_{5}\left(x\right)$ , $\mathsf{y}_{5}\left(x\right)$ , $\sqrt{{\mathsf{j}_{5}}^{2}\left(x\right)+{\mathsf{y}_{5}}^{2}\left(x\right)}$ , $0\leq x\leq 12$ . Magnify

►

See accompanying text — Figure 10.48.4: $\mathsf{j}_{5}'\left(x\right)$ , $\mathsf{y}_{5}'\left(x\right)$ , $\sqrt{{\mathsf{j}_{5}'}^{2}\left(x\right)+{\mathsf{y}_{5}'}^{2}\left(x\right)}$ , $0\leq x\leq 12$ . Magnify

►

See accompanying text — Figure 10.48.5: ${\mathsf{i}^{(1)}_{0}}\left(x\right)$ , ${\mathsf{i}^{(2)}_{0}}\left(x\right)$ , $\mathsf{k}_{0}\left(x\right)$ , $0\leq x\leq 4$ . Magnify

…

29: 22.3 Graphics

… ►

See accompanying text — Figure 22.3.16: $\operatorname{sn}\left(x+iy,k\right)$ for $k=0.99$ , $-3K\leq x\leq 3K$ , $0\leq y\leq 4K^{\prime}$ . … Magnify 3D Help

►

See accompanying text — Figure 22.3.17: $\operatorname{cn}\left(x+iy,k\right)$ for $k=0.99$ , $-3K\leq x\leq 3K$ , $0\leq y\leq 4K^{\prime}$ . … Magnify 3D Help

►

See accompanying text — Figure 22.3.18: $\operatorname{dn}\left(x+iy,k\right)$ for $k=0.99$ , $-3K\leq x\leq 3K$ , $0\leq y\leq 4K^{\prime}$ . … Magnify 3D Help

… ►

See accompanying text — Figure 22.3.24: $\operatorname{sn}\left(x+iy,k\right)$ for $-4\leq x\leq 4$ , $0\leq y\leq 8$ , $k=1+\tfrac{1}{2}i$ . … Magnify 3D Help

►

See accompanying text — Figure 22.3.25: $\operatorname{sn}\left(5,k\right)$ as a function of complex $k^{2}$ , $-1\leq\Re\left(k^{2}\right)\leq 3.5$ , $-1\leq\Im\left(k^{2}\right)\leq 1$ . … Magnify 3D Help

…

30: 29.13 Graphics

… ►

See accompanying text — Figure 29.13.5: $\mathit{uE}^{m}_{4}\left(x,0.1\right)$ for $-2K\leq x\leq 2K$ , $m=0,1,2$ . … Magnify

►

See accompanying text — Figure 29.13.6: $\mathit{uE}^{m}_{4}\left(x,0.9\right)$ for $-2K\leq x\leq 2K$ , $m=0,1,2$ . … Magnify

… ►

See accompanying text — Figure 29.13.21: $|\mathit{uE}^{1}_{4}\left(x+\mathrm{i}y,0.1\right)|$ for $-3K\leq x\leq 3K$ , $0\leq y\leq 2{K^{\prime}}$ . … Magnify 3D Help

►

See accompanying text — Figure 29.13.22: $|\mathit{uE}^{1}_{4}\left(x+\mathrm{i}y,0.5\right)|$ for $-3K\leq x\leq 3K$ , $0\leq y\leq 2{K^{\prime}}$ . … Magnify 3D Help

►

See accompanying text — Figure 29.13.23: $|\mathit{uE}^{1}_{4}\left(x+\mathrm{i}y,0.9\right)|$ for $-3K\leq x\leq 3K$ , $0\leq y\leq 2{K^{\prime}}$ . … Magnify 3D Help

Previous 10 matching pages Next 10 matching pages

© 2010–2024 NIST / Disclaimer / Feedback.

NIST

Site Privacy Accessibility Privacy Program Copyrights Vulnerability Disclosure No Fear Act Policy FOIA Environmental Policy Scientific Integrity Information Quality Standards Commerce.gov Science.gov USA.gov