Category:Differential equations

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Файлы в категории «Differential equations»

Показаны 200 файлов из 281, находящегося в данной категории.

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  2D mesh.jpg 558 × 210; 40 Кб
  
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  6.1n=6-1.PNG 606 × 410; 21 Кб
  
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  Membrane ajl.svg 310 × 294; 20 Кб
  
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  Ponto de sela, existem duas direções em que o estado evolui em linha reta,num dos casos afastando-se da origem e no outro caso aproximandos-se..png 413 × 331; 13 Кб
  
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  Agnesi - Instituzioni analitiche ad uso della gioventù italiana, 1748 - 52440.jpg 740 × 911; 151 Кб
  
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  Bifurcation diagram of saddle node bifurcation.png 1625 × 605; 59 Кб
  
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  Bounday value problem for a rod.PNG 529 × 205; 6 Кб
  
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  Bounday value problem.PNG 373 × 158; 6 Кб
  
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  Caracteristiques Euler.png 771 × 771; 6 Кб
  
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  Cauchy-Lipschitz-(1).jpg 300 × 115; 11 Кб
  
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  Cauchy-Lipschitz-(4).jpg 200 × 184; 12 Кб
  
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  Ccf.png 1477 × 865; 24 Кб
  
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  Chua-chaotic-hidden-attractor.jpg 548 × 593; 99 Кб
  
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  Clairaut example.jpg 400 × 400; 33 Кб
  
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  Coexistence cones.png 2706 × 1104; 430 Кб
  
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  Comparison of the Runge-Kutta methods for the differential equation (red is the exact solution).svg 686 × 418; 53 Кб
  
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  Compartemental flow in the SIRVD model.png 2201 × 1065; 87 Кб
  
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  Competing species.png 1920 × 1080; 579 Кб
  
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  Contre-exemple-pour-Cauchy-.jpg 200 × 69; 4 Кб
  
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  Cube PEEC LTU.png 1201 × 900; 41 Кб
  
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  De template.svg 117 × 121; 1,72 Мб
  
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  Delay-diff-eq-One-species-evolution.png 994 × 754; 8 Кб
  
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  Derivada total.png 1780 × 1110; 81 Кб
  
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  Derivation of the Differential Equation (Beam on Elastic Foundation).png 982 × 861; 59 Кб
  
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  DGL y-eq-dy.svg 400 × 520; 5 Кб
  
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  Diagrama 2sln.jpg 508 × 213; 20 Кб
  
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  Diffeq.png 640 × 480; 10 Кб
  
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  Diffeq.svg 512 × 512; 34 Кб
  
• Differential Equations. Get Solid Knowledge..webm 47 м 38 с, 3840 × 2160; 257,94 Мб
  
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  Differentialgleichung als Analogrechenschaltung.png 528 × 184; 6 Кб
  
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  Discretization of the time and space axis.jpg 433 × 362; 17 Кб
  
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  Double Peek.jpg 586 × 257; 17 Кб
  
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  DoubleScrollAttractor3D.svg 768 × 576; 642 Кб
  
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  Duffing-equation-perturbative-approaches.svg 540 × 360; 65 Кб
  
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  E-pow-x-in-minus-1-1-2-4.svg 593 × 413; 33 Кб
  
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  E-pow-x-in-minus-1-3-view-x-minus-2-3.svg 593 × 278; 13 Кб
  
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  E-pow-x-in-minus-2-3-view-x-minus-2-3.svg 593 × 278; 13 Кб
  
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  EAI680 differential equation display.JPG 4896 × 3264; 6,27 Мб
  
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  Ecuacion cilindrica desarrollada parte 1.jpg 774 × 1032; 66 Кб
  
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  Ecuacion cilindrica desarrollada parte 2 con grafica.jpg 774 × 1032; 76 Кб
  
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  Ecuacion esferica desarrollada parte 1.jpg 774 × 1032; 90 Кб
  
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  Ecuacion esferica desarrollada parte 2 con grafica.jpg 774 × 1032; 68 Кб
  
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  Efecto Renta y Sustitucion.png 941 × 599; 25 Кб
  
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  Equa diff vitesse angulaire de la terre.jpg 2854 × 4039; 299 Кб
  
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  Equation différentielle linéaire.jpg 480 × 384; 42 Кб
  
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  Equazione differenziale.png 1644 × 894; 860 Кб
  
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  Equazione logistica.png 602 × 397; 20 Кб
  
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  Equação Diferencial Estocástica.jpg 2036 × 1110; 181 Кб
  
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  Equilíbrio.JPG 617 × 412; 18 Кб
  
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  Euler-Cauchy equation solution curves complex roots.png 640 × 480; 7 Кб
  
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  Euler-Cauchy equation solution curves complex roots.svg 575 × 431; 38 Кб
  
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  Euler-Cauchy equation solution curves double root.png 640 × 480; 6 Кб
  
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  Euler-Cauchy equation solution curves double root.svg 575 × 431; 32 Кб
  
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  Euler-Cauchy equation solution curves real roots.png 640 × 480; 7 Кб
  
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  Euler-Cauchy equation solution curves real roots.svg 575 × 431; 31 Кб
  
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  Euler–Maruyama Example.png 379 × 262; 19 Кб
  
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  Evektor 200.jpg 200 × 143; 17 Кб
  
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  Famılia de circulos com centro na origem e trajetorias ortogonais..png 264 × 241; 11 Кб
  
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  Fast marching multi stencil 2nd order.png 473 × 410; 85 Кб
  
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  Federpendel als Analogrechenschaltung.png 496 × 258; 13 Кб
  
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  First order linear differential equation.png 711 × 533; 128 Кб
  
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  First Order proportional differential equation.png 715 × 538; 122 Кб
  
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  Flot-borné.jpg 250 × 252; 13 Кб
  
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  Flot-discontinu.jpg 250 × 163; 12 Кб
  
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  Force de rappel ressort.png 314 × 206; 2 Кб
  
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  Grid inside.jpg 398 × 325; 18 Кб
  
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  Helmholtz solution.png 975 × 1957; 23 Кб
  
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  Helmholtz source.png 500 × 989; 7 Кб
  
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  Heteroclinic orbit in pendulum phaseportrait.png 1017 × 529; 15 Кб
  
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  Hypar.jpg 787 × 501; 29 Кб
  
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  IMG-20181012-WA0003.jpg 774 × 1032; 66 Кб
  
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  Integrability.gif 1512 × 2010; 18 Кб
  
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  Intermittent behavior in Duffing oscillator.png 682 × 550; 48 Кб
  
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  Isocline 1.png 728 × 701; 64 Кб
  
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  Isocline 2.png 332 × 322; 17 Кб
  
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  Isocline 3.png 683 × 669; 54 Кб
  
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  Isogonal trajectories.jpg 470 × 446; 34 Кб
  
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  Isoklinen.png 700 × 300; 13 Кб
  
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  Kim Ung-yong Solving Integral Calculus Problem.jpg 782 × 546; 33 Кб
  
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  KirchhoffPlate.jpg 1008 × 630; 106 Кб
  
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  Lancio oggetto.png 611 × 391; 20 Кб
  
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  Lane-emden.JPG 789 × 589; 40 Кб
  
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  Leonard Ornstein mural, Oosterkade, Utrecht, 2021 - 1 (cropped) - Ornstein's 1930 random walk formula.jpg 338 × 138; 29 Кб
  
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  Lineare Differentialgleichung erster Ordnung.png 714 × 537; 134 Кб
  
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  Linearisation equivalente.png 314 × 206; 3 Кб
  
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  LMI FP.jpg 1092 × 525; 57 Кб
  
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  Lois damortissement.png 314 × 206; 3 Кб
  
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  Lotka-Volterra orbits 02.svg 517 × 389; 963 Кб
  
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  LTI.png 1728 × 1296; 98 Кб
  
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  Lösung der Differentiagleichung.gif 800 × 600; 873 Кб
  
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  Lösung von Poissongleichung.jpg 1200 × 900; 110 Кб
  
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  Manfredi - De constructione aequationum differentialium primi gradus, 1707 - 1432933.jpg 645 × 883; 135 Кб
  
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  Mathematical models for complex systems.jpg 2100 × 1150; 441 Кб
  
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  Mehrkörpersimulationssoftware.JPG 988 × 514; 89 Кб
  
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  Meyers b4 s0967 b1.png 270 × 127; 4 Кб
  
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  Michaelis-Menten plot.svg 1020 × 641; 104 Кб
  
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  MontagnaePendenza.png 265 × 227; 2 Кб
  
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  Mouvements libres dissipatif.png 314 × 206; 3 Кб
  
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  MovingSingularity.png 640 × 480; 6 Кб
  
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  N S Laminar.svg 616 × 524; 15,42 Мб
  
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  N.A.Krylov J.Zabczyk M.Röckner Stochastic PDE's and Kolmogorov Equations in Infinite Dimensions ed.sc.G.DaPrato 1998.jpg 783 × 1124; 157 Кб
  
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  N=2 differential forms.gif 2352 × 1220; 18 Кб
  
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  Navier Stokes Laminar.svg 900 × 720; 9,37 Мб
  
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  Non-uniforme convergence.JPG 531 × 335; 23 Кб
  
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  Nullkline1.png 1652 × 949; 138 Кб
  
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  Nullkline2.png 1540 × 890; 346 Кб
  
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  Numerische Berechnung einer Differentialgleichung.png 1057 × 911; 261 Кб
  
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  ODE solution qtl1.svg 600 × 480; 100 Кб
  
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  Os pontos de equilíbrio são os pontos de interseção entre as curvas onde cada uma das funções é nula..png 456 × 327; 14 Кб
  
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  Oscillations libres conservatif.png 314 × 206; 3 Кб
  
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  Parametres.png 561 × 579; 18 Кб
  
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  Patch to.jpg 631 × 498; 35 Кб
  
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  Patch unfold.jpg 404 × 464; 10 Кб
  
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  Pendenzacurva.png 500 × 500; 3 Кб
  
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  Pendule de D'Alembert deux boules.jpg 600 × 360; 46 Кб
  
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  Pendule de D'Alembert trois boules.jpg 600 × 360; 48 Кб
  
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  Perturb1.jpg 488 × 301; 10 Кб
  
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  Perturb4.jpg 487 × 301; 11 Кб
  
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  Perturb5.jpg 487 × 301; 11 Кб
  
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  Phase diagram of the Ramsey model.svg 1313 × 1875; 2,14 Мб
  
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  Phase Portrait Sadle.svg 177 × 177; 27 Кб
  
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  Phase Portrait Stable Focus.svg 177 × 177; 30 Кб
  
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  Phase Portrait Stable Node.svg 177 × 177; 22 Кб
  
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  Phase Portrait Stable Proper Node.svg 177 × 177; 22 Кб
  
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  Phase Portrait Unstable Focus.svg 177 × 177; 31 Кб
  
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  Phase Portrait Unstable Node.svg 177 × 177; 22 Кб
  
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  Phase Portrait Unstable Proper Node.svg 177 × 177; 22 Кб
  
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  Phasenportrait LGS.png 445 × 324; 106 Кб
  
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  Physics intersection.png 570 × 530; 24 Кб
  
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  Pi (((1 (2pi)) + 1)).jpg 576 × 601; 61 Кб
  
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  Plot of solutions to Riccati equation.png 3000 × 1790; 823 Кб
  
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  Plot of the Airy function Ai(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1246; 2,05 Мб
  
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  Plot of the Airy function Bi(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1253; 2,07 Мб
  
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  Plot of the Anger function J v(z) with n=2 in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1244; 2,13 Мб
  
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  Plot of the derivative of the Airy function Ai'(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1261; 2,2 Мб
  
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  Plot of the derivative of the Airy function Bi'(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1254; 2,11 Мб
  
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  Plot of the derivative of the Scorer function Gi'(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1261; 2,16 Мб
  
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  Plot of the derivative of the Scorer function Hi'(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1251; 1,64 Мб
  
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  Plot of the Fox H function H((((a 1,α 1),...,(a n,α n)),((a n+1,α n+1),...,(a p,α p)),(((b 1,β 1),...,(b m,β m)),in ((b m+1,β m+1),...,(b q,β q))),z) with H(((),()),(((-1,½)),()),z).svg 785 × 694; 1,4 Мб
  
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  Plot of the generalized hypergeometric function pFq(a b z) with a=(2,4,6,8) and b=(2,3,5,7,11) in the complex plane from -2-2i to 2+2i created with Mathematica 13.1 function ComplexPlot3D.svg 785 × 689; 420 Кб
  
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  Plot of the hypergeometric function 2F1(a,b; c; z) with a=2 and b=3 and c=4 in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 785 × 701; 917 Кб
  
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  Plot of the Kelvin function bei(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1245; 2,16 Мб
  
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  Plot of the Kelvin function ber(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 784 × 693; 1,18 Мб
  
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  Plot of the Kelvin function kei(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1258; 2,13 Мб
  
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  Plot of the Kelvin function ker(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1259; 2,16 Мб
  
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  Plot of the Kummer confluent hypergeometric function 1F1(a;b;z) with a=1 and b=2 and input z² with 1F1(1,2,z²) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1.svg 785 × 703; 1,14 Мб
  
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  Plot of the Legendre function of the second kind Q n(x) with n=0.5 in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1253; 1,63 Мб
  
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  Plot of the Legendre polynomial P n(x) with n=0.5 in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1240; 1,5 Мб
  
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  Plot of the Meiger G function G(((a 1,...,a n),(a n+1,...,a p)),((b 1,...,b m),(b m+1,...,b q)),z) input ((½),()),((⅓),()) in the complex plane from -2-2i to 2+2i.svg 1484 × 1391; 1,65 Мб
  
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  Plot of the modified Struve function L n(z) with n=2 in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1261; 2,58 Мб
  
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  Plot of the Scorer function Gi(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1250; 1,92 Мб
  
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  Plot of the Scorer function Hi(z) in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1254; 1,52 Мб
  
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  Plot of the Struve function H n(z) with n=2 in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1261; 2,55 Мб
  
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  Plot of the Weber function E v(z) with n=2 in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 1339 × 1248; 2,04 Мб
  
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  Plot of the Whittaker function M k,m(z) with k=2 and m=½ in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 785 × 700; 1,18 Мб
  
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  Plot of the Whittaker function W k,m(z) with k=2 and m=½ in the complex plane from -2-2i to 2+2i with colors created with Mathematica 13.1 function ComplexPlot3D.svg 785 × 695; 967 Кб
  
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  Plot-exponential-decay.png 861 × 577; 9 Кб
  
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  Plot-exponential-decay.svg 800 × 600; 24 Кб
  
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  Poincaré-Bendixon-(1).jpg 200 × 210; 25 Кб
  
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  Poincaré-Bendixon-(2).jpg 250 × 176; 18 Кб
  
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  Poincaré-Bendixon-(3).jpg 250 × 176; 18 Кб
  
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  Poincaré-Bendixon-(4).jpg 250 × 103; 14 Кб
  
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  Portada ecuaciones diferenciales.png 2000 × 2046; 1,11 Мб
  
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  Potencial de um impulso unitário.jpg 1517 × 807; 63 Кб