Category:Complex analysis
Jump to navigation
Jump to search
| Category Complex analysis on sister projects: | |||||||||
|---|---|---|---|---|---|---|---|---|---|
 Wikipedia |
  Wiktionary |
 Commons | |||||||
branch of mathematics studying functions of a complex variable  | |||||
| Carica un file multimediale | |||||
| Istanza di |
| ||||
|---|---|---|---|---|---|
| Sottoclasse di | |||||
| Parte di |
| ||||
| |||||
 | |||||
identificativo GND: 
identificativo LCNAF: Sottocategorie
Questa categoria contiene le 14 sottocategorie indicate di seguito, su un totale di 14.
A
- Amoeba (mathematics) (10 F)
- Analytic continuation (16 F)
C
- Contour integration (16 F)
L
- Laurent series (7 F)
O
P
R
- Riemann sphere (15 F)
S
- Schwarz–Christoffel mapping (2 F)
File nella categoria "Complex analysis"
Questa categoria contiene 200 file, indicati di seguito, su un totale di 299.
(pagina precedente) (pagina successiva)
Absolute Tau function for x up to 16,000 with logarithmic scale.JPG 618 × 376; 43 KB
Aem well and elliptical lake.tif 3 500 × 2 625; 1,44 MB
Algèbre Z.jpg 1 302 × 826; 199 KB
Arctangente Yantra.jpg 960 × 482; 34 KB
Argument principle1.png 200 × 168; 7 KB
Argument principle1.svg 212 × 173; 11 KB
Arguments-2.png 1 269 × 1 216; 79 KB
Biholomorphism illustration.svg 4 709 × 8 557; 43 KB
Bridge over nothing.JPG 308 × 183; 7 KB
Cauchy integral formula two circles.svg 425 × 425; 1 KB
Cauchy-Riemann.png 955 × 697; 256 KB
Cauchy-Riemann.svg 744 × 531; 27 KB
CauchyIntegralFormula.png 409 × 316; 14 KB
Cayley-transform.png 790 × 458; 6 KB
CircunelipseSteiner.png 3 256 × 2 056; 299 KB
Complex Arccosecant.svg 540 × 360; 317 KB
Complex Arccosine.svg 540 × 360; 259 KB
Complex Arccotangent.svg 540 × 360; 215 KB
Complex Arcsecant.svg 540 × 360; 240 KB
Complex Arcsine.svg 540 × 360; 305 KB
Complex Arctangent.svg 540 × 360; 263 KB
Complex Color map.svg 540 × 360; 89 KB
Complex Kneser's super-logarithm, base = 0.8.png 1 353 × 869; 106 KB
Complex Kneser's super-logarithm, base = sqrt(2).png 1 353 × 869; 89 KB
Complex Kneser's Tetration when abs(base)=10^6.gif 1 620 × 1 042; 17,86 MB
Complex Kneser's Tetration when abs(base)=e.gif 1 353 × 869; 9,98 MB
Complex Kneser's Tetration when base is a real number.gif 1 353 × 869; 13,73 MB
Complex log domain.svg 569 × 426; 107 KB
Complex number illustration multiarg.svg 152 × 158; 14 KB
Complex number illustration.svg 180 × 180; 4 KB
Complex Plots.png 2 308 × 833; 627 KB
- Complex sequence 1 Z2.webm 12 s, 1 280 × 720; 3,05 MB
- Complex sequence.webm 13 s, 1 280 × 720; 3,05 MB
Complex super-logarithm, base = eta, part.png 4 302 × 3 914; 2,05 MB
Complex super-logarithm, base = eta.png 4 299 × 3 914; 1,25 MB
Complex-plot.png 579 × 445; 139 KB
ComplexErfz.png 555 × 424; 147 KB
ComplexExp2.png 555 × 424; 233 KB
ComplexResiduesExample.png 945 × 1 033; 382 KB
ComplexSign.svg 425 × 354; 85 KB
ComplexSign4.png 400 × 300; 4 KB
ComplexZeros40.svg 1 966 × 300; 243 KB
Conditions for convergence of binomial series.svg 829 × 853; 29 KB
Conformal grid after Möbius transformation.svg 288 × 288; 5 KB
Conformal grid after.png 288 × 288; 11 KB
Conformal grid before.png 288 × 288; 4 KB
Conformal map.svg 535 × 937; 34 KB
Conforme1.png 1 176 × 686; 63 KB
Conforme2.png 1 179 × 624; 114 KB
ConstruccionInelipseSteiner.png 2 842 × 2 478; 341 KB
Contour Application Determination.jpg 411 × 308; 46 KB
Contour det log.svg 616 × 572; 23 KB
Contour det sqrt.jpg 574 × 459; 71 KB
Contour det sqrt.svg 582 × 512; 291 KB
Contour example 2.svg 182 × 101; 5 KB
Contour example.svg 182 × 101; 5 KB
Contour Illustration Residu a infini1.jpg 513 × 341; 43 KB
Contour of KKR.svg 417 × 338; 7 KB
Contour res inf.png 563 × 324; 12 KB
Contour thm res 2.svg 890 × 430; 146 KB
Contour thm res vp.svg 895 × 430; 92 KB
Contour thm residus 2.jpg 637 × 435; 54 KB
Contour thm residus 3.jpg 492 × 294; 27 KB
Contour thm residus 3.png 495 × 278; 7 KB
Contour vp Cauchy thm residus.jpg 721 × 299; 65 KB
ContourDiagram j.png 2 000 × 1 061; 91 KB
ContourDiagram.png 600 × 338; 21 KB
ContourDiagram.svg 179 × 95; 8 KB
ContourDiagram2 j.png 600 × 338; 19 KB
Contours in the vector field f(z) = -Cos(z).jpg 500 × 231; 173 KB
Contours of holomorphic function.png 360 × 347; 40 KB
Convexesimple.png 479 × 452; 112 KB
Coronalaurent.jpg 262 × 255; 10 KB
Cosc.svg 582 × 426; 131 KB
Couronne.png 500 × 500; 14 KB
Cplot Lambert series.png 619 × 445; 128 KB
Cplot Lambert W.png 592 × 445; 68 KB
Cplot of exp(1z).png 610 × 445; 81 KB
Cplot of Jacobi theta 1.svg 574 × 426; 246 KB
Cplot zeta.svg 462 × 426; 125 KB
Curves.png 626 × 563; 4 KB
Depicting complex numbers.JPG 353 × 228; 6 KB
Dessindenfant8bis.jpg 1 119 × 716; 70 KB
Digamma.png 590 × 438; 84 KB
Divergent series Octave.png 560 × 430; 17 KB
Domain of holomorphy illustration.svg 1 136 × 969; 4 KB
Domain of holomorphy illustration2.png 1 152 × 1 008; 41 KB
Dream of Gold.jpg 431 × 435; 258 KB
El PI mas elegante-IBO.jpg 797 × 231; 42 KB
Ellipj-cn08.png 443 × 438; 175 KB
Ellipj-dn08.png 443 × 438; 164 KB
Ellipj-sc08.png 443 × 438; 157 KB
Ellipj-sn-08.png 443 × 438; 151 KB
Erays.png 1 000 × 500; 17 KB
Erays.svg 1 000 × 500; 612 KB
EssentialSingularity.svg 1 813 × 1 804; 837 KB
Eta plot.gif 818 × 472; 10 KB
Euler function.png 619 × 445; 132 KB
Exempelområde.png 556 × 537; 25 KB
Exp-complex-cplot.svg 557 × 426; 87 KB
Exp1z.png 452 × 422; 88 KB
ExpComplex.svg 1 813 × 1 808; 266 KB
ExponentielleComplexe Conjugué.png 283 × 350; 18 KB
ExponentielleComplexe Oppose2.png 301 × 296; 21 KB
ExponentielleComplexe ValeursParticulieres.png 300 × 302; 17 KB
ExponentielleComplexe ValeursParticulieres2.png 298 × 300; 17 KB
Faddeeva.svg 557 × 426; 163 KB
Fenêtre de Carleson.png 677 × 545; 32 KB
Finding real part of Lamber W.png 500 × 500; 14 KB
Five Antiderivatives of exp(xx+1div(xx)) II.png 1 232 × 934; 138 KB
Fonction zêta de Riemann.jpg 1 726 × 908; 338 KB
Fonction zêta décomposée.jpg 1 726 × 742; 422 KB
Fonction zêta.jpg 833 × 482; 40 KB
- Fonction-zêta lenticulaire.ogv 2 min 15 s, 400 × 224; 4,24 MB
Formula di Cauchy.gif 247 × 231; 2 KB
Fresnel C with domain coloring.svg 565 × 426; 338 KB
Fresnel c.svg 557 × 426; 372 KB
Fresnel S with domain coloring.svg 565 × 426; 337 KB
Fresnel s.svg 557 × 426; 371 KB
Frontiers of Nevanlinna Theory I MMB 01 Jim Langley.jpg 3 237 × 1 953; 1,6 MB
Frontiers of Nevanlinna Theory I MMB 03 Walter Bergweiler.jpg 2 274 × 3 252; 2,06 MB
Functional calculus illustration1.png 544 × 574; 26 KB
Functional calculus illustration2.png 700 × 896; 45 KB
Functional calculus illustration3.png 470 × 446; 33 KB
Funktioteoria lehto.jpg 2 448 × 3 264; 2,16 MB
Gamma cplot.svg 565 × 426; 152 KB
Gaussplane kartesianAndPolar.png 300 × 300; 2 KB
Gaußsche Zahlenebene.svg 370 × 270; 31 KB
Herman period=2.png 2 092 × 909; 59 KB
Herman Standard.png 2 251 × 1 201; 217 KB
Herman+Parabolic.png 1 768 × 741; 95 KB
- Holomorphic Maps.webm 12 s, 720 × 720; 2,16 MB
Holomorphiegebiet.GIF 235 × 136; 3 KB
HypComp3.png 1 000 × 500; 7 KB
Hyperfactorial Video from -5 to 5.gif 2 122 × 1 050; 818,98 MB
Icosahedral reflection domains.png 811 × 812; 184 KB
Identity domain coloring.svg 415 × 399; 107 KB
Inconic+Circunconic.png 3 328 × 2 352; 282 KB
InelipseSteiner.png 2 862 × 1 797; 223 KB
Integral sine in the complex plain.svg 582 × 426; 135 KB
Integrationscirklar.png 410 × 411; 25 KB
InversePolynomialComplexPlot.svg 883 × 878; 116 KB
Inversion123.png 768 × 703; 45 KB
Iray.png 1 000 × 500; 9 KB
JacobiFunctionAbstract.png 644 × 362; 2 KB
Julia set of the quadratic polynomial f(z) = z^2 - 1.12 + 0.222i.png 4 000 × 2 000; 547 KB
Kkgraf1.png 486 × 216; 5 KB
Kkgraf2.png 501 × 216; 6 KB
KomplexKubiskRepresentation.png 811 × 828; 33 KB
Konservative Kraft Wege.png 533 × 417; 16 KB
Konservative Kraft Wege.svg 512 × 427; 1 KB
Kramersgifwiki.gif 1 064 × 760; 473 KB
KramersKronig.svg 833 × 341; 414 KB
Kreis3 6Teilung.svg 600 × 600; 2 KB
Kreis3Teilung.svg 600 × 600; 2 KB
Kreis5Teilung.svg 600 × 600; 2 KB
Kreis6Teilung.svg 600 × 600; 2 KB
Lambda function.svg 450 × 309; 30 KB
Lambert-W.png 437 × 422; 56 KB
LogComplexPlot.svg 1 813 × 1 808; 354 KB
LogConvergenceAnim.gif 500 × 516; 210 KB
Marden theorem.svg 633 × 732; 31 KB
Maximum modulus principle.png 675 × 711; 30 KB
Metropolis at 30K.jpg 502 × 506; 313 KB
ML expansion illustration.png 1 621 × 1 508; 77 KB
ML-star.png 1 621 × 1 508; 129 KB
ML-uppskattning.png 837 × 555; 50 KB
Mob3d-lox-opp-200.png 200 × 150; 22 KB
Modknot11.png 564 × 564; 34 KB
Monodromy action.svg 37 × 81; 10 KB
MovingSingularity.png 640 × 480; 6 KB
NombresComplexes.png 5 735 × 2 204; 339 KB
Non-holomorphic complex conjugate.svg 92 × 139; 65 KB
Number of divisors of Gaussian integers.png 3 300 × 3 300; 597 KB
Numero imaginario-real IBO.jpg 881 × 414; 65 KB
Oblast pro cauchyovu vetu.svg 248 × 208; 6 KB
Openmappingtheorem.png 945 × 591; 50 KB
PartitionsPowerSeriesComplexPlot.svg 1 813 × 1 804; 821 KB
Pathological phenomenon for fatou super-logarithm when abs(base)=Pi.gif 1 353 × 869; 6,93 MB
Pathological phenomenon for fatou tetration when abs(base) close to 1.gif 1 570 × 1 022; 3,32 MB
Plan Hyperbolique.svg 503 × 503; 6 KB
Polygone Goursat.png 504 × 500; 10 KB
Polynôme non résoluble.jpg 1 315 × 798; 265 KB
Postulado cauchy 1.JPG 658 × 300; 20 KB
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_the_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_the_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_the_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_the_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_the_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_the_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_the_Mathematica_function_ComplexPlot3D.svg)
.png)
%3D10%5E6.gif)
%3De.gif)
_%3D_-Cos(z).jpg)
.png)
)_II.png)
_%3D_z%5E2_-_1.12_%2B_0.222i.png)
%3DPi.gif)
_close_to_1.gif)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_Mathematica_function_ComplexPlot3D.svg)
_with_n%3D7_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_Mathematica_function_ComplexPlot3D.svg)
_in_the_complex_plane_from_-2-2i_to_2%2B2i_with_colors_created_with_Mathematica_function_ComplexPlot3D.svg)
