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Highlights from
Numerical Analysis and Graphic Visualization with MATLAB

• guidm_10.m GuiDm_10 RGB color demonstration
• guidm_10.m GuiDm_10 RGB color demonstration
• guidm_11.m GuiDm_11 Editable Text
• guidm_11.m GuiDm_11 Editable Text
• guidm_12.m GuiDm_12 Results as static text
• guidm_12.m GuiDm_12 Results as static text
• guidm_16.m GuiDm_16 GUI to show 3D plots
• guidm_16.m GuiDm_16 GUI to show 3D plots
• guidm_17.m GuiDemo_17
• guidm_17.m GuiDemo_17
• guidm_18.m GuiDm_18 plots Figure E.17
• guidm_18.m GuiDm_18 plots Figure E.17
• guidm_3.m GuiDm_3 Displaying numeric value in text.
• guidm_3.m GuiDm_3 Displaying numeric value in text.
• guidm_4.m GuiDm_4 Combined strings in text.
• guidm_4.m GuiDm_4 Combined strings in text.
• guidm_5.m GuiDm_5 Demonstration of popup menu.
• guidm_5.m GuiDm_5 Demonstration of popup menu.
• guidm_6.m
• guidm_6.m
• guidm_7.m
• guidm_7.m
• guidm_8.m GuiDm_8 Push Button
• guidm_8.m GuiDm_8 Push Button
• guidm_9.m GuiDm_9 Check Box
• guidm_9.m GuiDm_9 Check Box
• APE_rk(La, Lb, Ra, Rb ,C) APE_rk: used in GuiDm_17
• APE_rk(La, Lb, Ra, Rb ,C) APE_rk: used in GuiDm_17
• Cheby_pw(n) Cheby_pw(n) finds coefficients of the
• Cheby_pw(n) Cheby_pw(n) finds coefficients of the
• F3m_(y,C,F) function F3m_ is called by L10_10.m
• F3m_(y,C,F) function F3m_ is called by L10_10.m
• GC_inter(s_lev,i1,j1,i2,j2,x_... GC_inter is called by g_cont.
• GC_inter(s_lev,i1,j1,i2,j2,x_... GC_inter is called by g_cont.
• I=dbl_exp(f_name,a,b,n) function dbl_exp integrates a function named f_name by the
• I=dbl_itg(f_name,c_lo,c_hi,a,... function dbl_itg(f_name,c_lo,c_hi,a,b,m,n) computes
• I=dbl_itg(f_name,c_lo,c_hi,a,... function dbl_itg(f_name,c_lo,c_hi,a,b,m,n) computes
• Lagran_(x, f, xi) function Lagran_(x, f, xi) interpolates data
• Lagran_(x, f, xi) function Lagran_(x, f, xi) interpolates data
• M=m_exit(ptp0)
• M=m_exit(ptp0)
• M=mach(ar,M) Used by guidm_18
• M=mach(ar,M) Used by guidm_18
• Newt_gr(f_name, x0, xmin, xma... Newt_g(f_name, x0, xmin, xmax, n_points)
• Newt_gr(f_name, x0, xmin, xma... Newt_g(f_name, x0, xmin, xmax, n_points)
• Newt_itg(f_name, a, b, n) Newt_itg(f_name, a, b, n) integrates a function named by f_name
• Newt_itg(f_name, a, b, n) Newt_itg(f_name, a, b, n) integrates a function named by f_name
• Newt_n(f_name, x0) Newt_n(f_name, x0) finds a root of a function by
• Newt_n(f_name, x0) Newt_n(f_name, x0) finds a root of a function by
• Simps_n(f_name, a, b, n) Simps_n(f_name, a, b, n) integrates the function named f_name
• Simps_n(f_name, a, b, n) Simps_n(f_name, a, b, n) integrates the function named f_name
• Simps_v(f,h) Simps_v(f,h) integrates a function in vector f
• Simps_v(f,h) Simps_v(f,h) integrates a function in vector f
• [thb,zb]=b_design b_design: used in fan_rot for Fig B.1
• [thb,zb]=b_design b_design: used in fan_rot for Fig B.1
• [xd,yd,zd]=rotx_(x,y,z,th)
• [xd,yd,zd]=rotx_(x,y,z,th)
• [xd,yd,zd]=roty_(x,y,z,th)
• [xd,yd,zd]=roty_(x,y,z,th)
• [xd,yd,zd]=rotz_(x,y,z,phi)
• [xd,yd,zd]=rotz_(x,y,z,phi)
• arc_(x0,y0, r, deg1,deg2) Used in human_c.m
• arc_(x0,y0, r, deg1,deg2) Used in human_c.m
• arrow_(w, p1,p2) function arrow draws an arrow sign.
• arrow_(w, p1,p2) function arrow draws an arrow sign.
• arrow_dot(w, p1,p2) function arrow_d draws an arrow sign by dots.
• arrow_dot(w, p1,p2) function arrow_d draws an arrow sign by dots.
• battery_(u,w,p0,p1) battery_ : See Chapter 2
• battery_(u,w,p0,p1) battery_ : See Chapter 2
• bisec_g(f_name, a,c, xmin, xm...
• bisec_g(f_name, a,c, xmin, xm...
• bisec_n(f_name, a,c) bisec_n(f_name, a,c): bisection method without graphics
• bisec_n(f_name, a,c) bisec_n(f_name, a,c): bisection method without graphics
• box_(hi, p1,p2) function box_(hi,p1,p2) draws a box.
• box_(hi, p1,p2) function box_(hi,p1,p2) draws a box.
• c=vxv_(a,b) vxv_(a,b) computes vector product of vector a and vector b.
• c=vxv_(a,b) vxv_(a,b) computes vector product of vector a and vector b.
• capacit_(u,w, p1,p2) capacit_(u,w, p1,p2) plots a capacitor symbol.
• capacit_(u,w, p1,p2) capacit_(u,w, p1,p2) plots a capacitor symbol.
• cauchy_d(f_name, z0, k) function Cauchy_d(f_name, z0, k) evaluates k-th derivative of
• cauchy_d(f_name, z0, k) function Cauchy_d(f_name, z0, k) evaluates k-th derivative of
• cav_plot Plots a natural convection flow pattern on the cover
• cav_plot Plots a natural convection flow pattern on the cover
• circle_(x0,y0,r)
• circle_(x0,y0,r)
• coil_a(n,u,w, p1,p2) function coil_a(n,u,w, p1,p2) plots a traditional coil symbol.
• coil_a(n,u,w, p1,p2) function coil_a(n,u,w, p1,p2) plots a traditional coil symbol.
• coil_b(n,u,w, p1,p2) function coil_b plots a coil symbol in a contemporary
• coil_b(n,u,w, p1,p2) function coil_b plots a coil symbol in a contemporary
• damper_(w,p0,p1); function damper_ plots(w,p0,p1) a damper symbol.
• damper_(w,p0,p1); function damper_ plots(w,p0,p1) a damper symbol.
• delta_(B) function delta_.m is called by function stret_.m
• delta_(B) function delta_.m is called by function stret_.m
• dem_bs(x) Used in FM 7-2 to demonstrate bisec_g.m
• dem_bs(x) Used in FM 7-2 to demonstrate bisec_g.m
• dummy=happy_f.5.m
• dummy=happy_f1
• dummy=happy_f2
• dummy=happy_f3
• dummy=happy_f4.m
• dummy=happy_f6
• dummy=happy_f7
• dummy=happy_f8.m
• dummy=happy_f9 nose hole
• dummy=tri_cont(tri_data,xy_da... function tri_cont plots contour on a triangula mesh.
• dummy=tri_cont(tri_data,xy_da... function tri_cont plots contour on a triangula mesh.
• ellip_(x0,y0,rx,ry)
• ellip_(x0,y0,rx,ry)
• eqn_1(x) Used in FM7-3 to demonstrate Newt_n
• eqn_1(x) Used in FM7-3 to demonstrate Newt_n
• eqn_w3(x) Used in bisec_n. Copyright S. Nakamura, 1995
• eqn_w3(x) Used in bisec_n. Copyright S. Nakamura, 1995
• f=two_eyes(phi,eyeangle, x0,y... two-eyes(phi,eyeangle, x0,y0,z0,width) draws two eyes
• f=two_eyes(phi,eyeangle, x0,y... two-eyes(phi,eyeangle, x0,y0,z0,width) draws two eyes
• f_def(y, t) Used in L10_3
• f_def(y, t) Used in L10_3
• f_f1(x,y) Used in Example 7.9; see L7_3
• f_f1(x,y) Used in Example 7.9; see L7_3
• f_f2(x,y) Used in Example 7.9; see L7_3
• f_f2(x,y) Used in Example 7.9; see L7_3
• f_shoot(y,x,a,b) function f_shoot is called by List10_12.m.
• f_shoot(y,x,a,b) function f_shoot is called by List10_12.m.
• f_sm(y,t,a,b) Used in Example 10.17; L10_12
• f_sm(y,t,a,b) Used in Example 10.17; L10_12
• f_x10_9(y, RL, EL)
• f_x10_9(y, RL, EL)
• fun_dbl( x, y) Sample function used in dbl_itg.
• fun_dbl( x, y) Sample function used in dbl_itg.
• fun_dbx(x) function fun_dbx defines a sample function used in
• fun_dbx(x) function fun_dbx defines a sample function used in
• g_cont(x, y, f, s) function g_cont plots a curvilinear grid or
• g_cont(x, y, f, s) function g_cont plots a curvilinear grid or
• gauss_q(f_name, a, b, n) function gauss_q integrates a function named by f_name
• gauss_q(f_name, a, b, n) function gauss_q integrates a function named by f_name
• h_captf(p1,p2, Body, ... h_captf: used in human_c or f2_36
• h_captf(p1,p2, Body, ... h_captf: used in human_c or f2_36
• human_(p1,p2, Body, ... function human_ draws a sketch of a human.
• human_(p1,p2, Body, ... function human_ draws a sketch of a human.
• insect_(p1,p2) function insect_(p1,p2) draws an insect figure.
• insect_(p1,p2) function insect_(p1,p2) draws an insect figure.
• legen_pw(n) function legen_pw(n) finds the coefficients of a
• legen_pw(n) function legen_pw(n) finds the coefficients of a
• line_(p1,p2) line_(p1,p2) plots a line from point p1 to p2
• line_(p1,p2) line_(p1,p2) plots a line from point p1 to p2
• line_dot(p1,p2) line_dot(p1,p2) plots a dotted line from point p1 to p2
• line_dot(p1,p2) line_dot(p1,p2) plots a dotted line from point p1 to p2
• poly_add(p1,p2) poly_add(p1,p2) adds two polynomials, p1 and p2,
• poly_add(p1,p2) poly_add(p1,p2) adds two polynomials, p1 and p2,
• poly_drv(xd,yd,a)
• poly_drv(xd,yd,a)
• poly_itg(p) poly_itg(p) integrates a polynomial p which is
• poly_itg(p) poly_itg(p) integrates a polynomial p which is
• resist_(n,u,w, p1,p2)
• resist_(n,u,w, p1,p2)
• s=stret_(n,L,ds0,ds1) function stret_(n,L,ds0,ds1) distributes points with
• s=stret_(n,L,ds0,ds1) function stret_(n,L,ds0,ds1) distributes points with
• shape_pw(x) shape_pw(x) converts a shape function in the
• shape_pw(x) shape_pw(x) converts a shape function in the
• spring_(n,u,w, p1,p2)
• spring_(n,u,w, p1,p2)
• switch_(u, w, p1,p2)
• switch_(u, w, p1,p2)
• task_1(h,k) task_1.m is used in guidm_5 and _6
• task_1(h,k) task_1.m is used in guidm_5 and _6
• td_data function td_data prepares demonstration input
• td_data function td_data prepares demonstration input
• trapez_g(f_name, a, b, n) function trapez_g: same as trpez_n except this
• trapez_g(f_name, a, b, n) function trapez_g: same as trpez_n except this
• trapez_n(f_name, a, b, n) trapez_n(f_name, a, b, n) integrates a function, f_name
• trapez_n(f_name, a, b, n) trapez_n(f_name, a, b, n) integrates a function, f_name
• trapez_v(f, h) function trapez_v(f,h) integrates a function defined in
• trapez_v(f, h) function trapez_v(f,h) integrates a function defined in
• tri_diag(a,b,c,d,n) tri_diag(a,b,c,d,n) solves a tridiagonal equation.
• tri_diag(a,b,c,d,n) tri_diag(a,b,c,d,n) solves a tridiagonal equation.
• tri_grid(tri_d, xy_d, y_scale) function tri_grid plots a triangular mesh.
• tri_grid(tri_d, xy_d, y_scale) function tri_grid plots a triangular mesh.
• upp_lim( x) Upper limit function used in dbl_itg.
• upp_lim( x) Upper limit function used in dbl_itg.
• wall_ht(T1) Used in Example 7.4
• wall_ht(T1) L7_2: see function wall_ht in Example 7.4
• wall_ht(T1) Used in Example 7.4
• wall_ht(T1) L7_2: see function wall_ht in Example 7.4
• wing_ wing_ generates a wing data used in plane_
• wing_ wing_ generates a wing data used in plane_
• y =low_lim( x) Lower limit function used in dbl_itg.
• y =low_lim( x) Lower limit function used in dbl_itg.
• aft_shk.m
• aft_shk.m
• ape_circ.m
• ape_circ.m
• blasius_.m
• blasius_.m
• col_bar.m
• col_bar.m
• diff_fnd.m
• diff_fnd.m
• disk_edg.m
• disk_edg.m
• disk_ptn.m
• disk_ptn.m
• edge_dif.m
• edge_dif.m
• f10_1.m
• f10_1.m
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• fan_rot.m
• fan_rot.m
• fiff_fnd.m
• fiff_fnd.m
• fract_c.m
• fract_cp.m
• fract_cv.m
• fractal_.m
• fractal_.m
• guidm_1.m
• guidm_1.m
• guidm_13.m
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• guidm_14.m
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• guidm_2.m
• guidm_2.m
• h_faces.m
• human_c.m
• human_c.m
• insect_t.m
• insect_t.m
• k_wheel.m
• k_wheel.m
• kids1_.m
• kids1_.m
• kids2_.m
• kids2_.m
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• l2_19.m
• l2_2.m
• l2_2.m
• l2_20.m
• l2_20.m
• l2_21.m
• l2_21.m
• l2_22.m
• l2_22.m
• l2_23.m
• l2_23.m
• l2_24.m
• l2_24.m
• l2_25.m
• l2_25.m
• l2_26.m
• l2_26.m
• l2_27.m
• l2_27.m
• l2_28.m
• l2_28.m
• l2_29.m
• l2_29.m
• l2_3.m
• l2_3.m
• l2_30.m
• l2_30.m
• l2_31.m
• l2_31.m
• l2_4.m
• l2_4.m
• l2_5.m
• l2_5.m
• l2_6.m
• l2_6.m
• l2_7.m
• l2_7.m
• l2_8.m
• l2_8.m
• l2_9.m
• l2_9.m
• l3_1.m
• l3_1.m
• l3_2.m
• l3_2.m
• l3_3.m
• l3_3.m
• l3_4.m
• l3_4.m
• l3_5.m
• l3_5.m
• l3_6.m
• l3_6.m
• l3_7.m
• l3_7.m
• l4_1.m
• l4_1.m
• l4_2.m
• l4_2.m
• l4_3.m
• l4_3.m
• l4_4.m
• l4_4.m
• l4_5.m
• l4_5.m
• l5_1.m
• l5_1.m
• l5_2.m
• l5_2.m
• l5_3.m
• l5_3.m
• l7_1.m
• l7_1.m
• l7_3.m
• l7_3.m
• l7_4.m
• l7_4.m
• l8_1.m
• l8_1.m
• l8_2.m
• l8_2.m
• l8_3.m
• l8_3.m
• l9_1.m
• l9_1.m
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• l9_2.m
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• l9_3.m
• l9_4.m
• l9_4.m
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• l9_5.m
• l9_6.m
• l9_6.m
• l9_7.m
• l9_7.m
• l9_8.m
• l9_8.m
• l9_9.m
• l9_9.m
• l_a1.m
• l_a1.m
• l_b1.m
• l_b1.m
• l_b2.m
• l_b2.m
• l_b3.m
• l_b3.m
• l_b4.m
• l_b4.m
• l_b5.m
• l_b5.m
• l_c1.m
• l_c1.m
• l_d1.m
• l_d1.m
• l_d2.m
• l_d2.m
• l_d3.m
• l_d3.m
• l_d4.m
• l_d4.m
• l_d5.m
• l_d5.m
• lobe_.m
• lobe_.m
• movie_1.m
• movie_1.m
• nozz_p2.m
• nozz_p2.m
• pipe_.m
• pipe_.m
• plane_.m
• plane_.m
• rand_im.m
• rand_im.m
• stream_.m
• stream_.m
• t_bladeb.m
• t_bladeb.m
• vort_.m
• vort_.m
• wing_2d.m
• wing_2d.m
• View all files