(************** Content-type: application/mathematica ************** CreatedBy='Mathematica 5.2' Mathematica-Compatible Notebook This notebook can be used with any Mathematica-compatible application, such as Mathematica, MathReader or Publicon. The data for the notebook starts with the line containing stars above. To get the notebook into a Mathematica-compatible application, do one of the following: * Save the data starting with the line of stars above into a file with a name ending in .nb, then open the file inside the application; * Copy the data starting with the line of stars above to the clipboard, then use the Paste menu command inside the application. Data for notebooks contains only printable 7-bit ASCII and can be sent directly in email or through ftp in text mode. Newlines can be CR, LF or CRLF (Unix, Macintosh or MS-DOS style). 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A set of ", StyleBox["Mathematica", FontSlant->"Italic"], " packages and associated notebooks help to solve the \ Schr\[ODoubleDot]dinger or Dirac equation, visualize complex-valued and \ spinor-valued functions, compute their Fourier transform, etc. \tThis article \ presents a few examples showing different types of visualizations and \ discusses their usefulness for pedagogic purposes. The application of \ innovative visualization techniques is particularly rewarding in the field of \ quantum mechanics, where computer graphics allows us to depict phenomena that \ cannot be seen by any other means. It is the goal to provide an intuitive \ feeling of quantum mechanics which is important for a deeper understanding \ but cannot be gained easily by studying the theory in the conventional \ manner. Visual Quantum Mechanics thus makes complicated phenomena more \ comprehensible and offers new insights even for the advanced student or \ researcher. " }], "Abstract"], Cell[CellGroupData[{ Cell["Quantum mechanics - why visualizations?", "SectionFirst"], Cell[TextData[{ "The very concept of \"looking like something\" makes no sense in the \ strange world of electrons. Quantum mechanics describes that reality in terms \ of rather abstract concepts like wave functions. Here we present some methods \ to visualize wave functions with the help of ", StyleBox["Mathematica", FontSlant->"Italic"], ". The reader has to be aware that the images do not show objects that \ exist in the same sense as a coconut exists. More or less intuitive \ interpretation rules tell us in what sense the visual representations are \ linked to the result of possible experiments. It goes far beyond the scope of \ this article to derive these interpretation rules, and the interested reader \ is referred to the literature [1].\n\tThis article shows a few examples from \ the project \"Visual Quantum Mechanics\". Two books on elementary and \ advanced quantum mechanics with accompanying CD-ROMs [1, 2] contain several \ hundreds of QuickTime movies exported from ", StyleBox["Mathematica ", FontSlant->"Italic"], "notebooks. Though pre-fabricated and not interactive, those movies serve \ an important didactic purpose: They provide the phenomenological background \ for the theory, and they help to obtain an intuitive feeling for wave \ functions that is so hard to obtain from the mathematical formulas alone. \ They motivate students to dig deeper into the theory and the phenomena \ visible in the movies indeed draw the attention towards advanced topics \ normally not dealt with in textbooks (see Figure 1). The collection of \ visualizations has earned the European Academic Software Award in 2000 and in \ 2004. More information is on the project's web site at ", ButtonBox["http://vqm.uni-graz.at", ButtonData:>{ URL[ "http://vqm.uni-graz.at"], None}, ButtonStyle->"Hyperlink"], "." }], "Text"], Cell[GraphicsData["PICT", "\<\ JM`000000UT3800A0_l<0?on0000B00004P000000002F@SXf=S8clRob:1hj= SHbShn>SOV08ghS?V=oX/4RXV9R8SiRon=oXcnRojohgmS?V;nHkaS?j;o8ciRP6> SOf<0Hf>oH_mS?V;ohckRoV=mhcnSOj>ohgoS?Z;ohcoS@:>RX[lR`JoHgmS?N>ohgnS02;mHcmRon: oh_oS?n=nH/0S_j=oHciSOVoXgkS?n;oX[oSoj> oXgiS?V:oXT0R_j;1Hb=SHbV9Z9Shb?SX_iS@29oX[oRonSXf=S8clRob:1hj=SHb< RhZ:nHgnR_b;oHkmS@N;S8f>Shn>SOV0HflHcnRobS_j=nhcoRoj:ohonS_j= nHciR_j908[nR`FSYRJRHnSHfoHd7Rhb=SXn?SXgiS?n;ohcoSOn>oh[kR`N:Rhb=SHb;R_j;oX[o ROj>ohgnS?n9oh[oRoN08ghS?V=oX/4RXV9R8SiRon=oXcnRojlHcnRobohgoS?Z;ohcoS@:>RX[lR`JoHgmS?N>ohgnS02;mHcmRon: oh_oS?n=nH/0S_j=oHciSOVoXgkS?n;oX[oSoj> oXgiS?V:oXT0R_j;1Hb=SHb1;47[]7DfMGIf]_if_kKo=cnf_cKoMcmfokJ2M_Lg=gMfm_Lg=gng_WJ n]P2emGEnm@7c/o@dM;BdM7ffOkJo=_lg?oI0m[Kfm[mfOoHoMOmeOoDom?ne?cE 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", "SB"], "Pre-fabricated, ", StyleBox["Mathematica", FontSlant->"Italic"], "-generated QuickTime movie in Visual Quantum Mechanics [2])" }], "NumberedFigureCaption"], Cell[TextData[{ "\tThe ", StyleBox["Mathematica", FontSlant->"Italic"], " source of the animations is provided as well and thus it is easy to \ recreate the movies with other parameters and/or initial conditions in order \ to explore a phenomenon more interactively. It can bring enormous benefit to \ let students do their own visualization projects. In order to produce a \ useful visualization, one has to analyze a quantum system in depth, and one \ is likely to learn something new even in the case of very simple systems. \ This active and explorative approach lets students go far beyond conventional \ textbook knowledge.\n\tThere are, however, some caveats. One is that many \ computations in quantum mechanics are rather time consuming, and often \ personal computers are still too slow to perform simulations of realistic \ quantum processes within a reasonable time. Another problem is the inherent \ difficulty of quantum mechanics. For every situation, one has to determine \ the scale of space and time and energy together with suitable ranges of the \ parameters where something interesting is going to happen, and common sense \ or everyday experience is not going to help. The number of possibilities is \ very large, and if one chooses the wrong parameter values, nothing can be \ seen that is easily interpreted. Usually, this asks too much of a beginner \ and I would recommend that approach only for advanced students who are \ already familiar with both ", StyleBox["Mathematica", FontSlant->"Italic"], " and the foundations of quantum mechanics." }], "Text"] }, Open ]], Cell[CellGroupData[{ Cell["Visualizations in quantum mechanics - why colors?", "Section"], Cell["\<\ The propagation of particles through space has hidden wave-like \ properties. By \[OpenCurlyQuote]hidden\[CloseCurlyQuote] we mean that the \ wave cannot be observed directly, but only through interference. 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", "SB"], "(a) Interference of classical waves and (b) interference of densities in \ beams of particles." }], "NumberedFigureCaption"], Cell["\<\ The image to the left (Figure 2a) shows two classical wave trains \ meeting at a certain angle. Their wave-like nature is visible everywhere, not \ only in the overlap region where we observe an interference pattern - a \ change in the direction of the wave fronts and a periodic variation of the \ intensity. In the simplest case, the interference pattern can be explained by \ linear superposition (addition) of the two waves. \tApparently, interference also happens in the second image (Figure 2b), but \ its origin is not visible. This image depicts two overlapping beams of \ elementary particles. The density of particles in each beam is constant and \ very thin (in order to exclude interactions between the particles). This \ constant density is visualized by a constant shade of gray (with black \ corresponding to no particles at all). The periodic variation of the particle \ density in the overlap region is quite extraordinary, because in classical \ physics one would expect that (in the absence of interaction) the particle \ densities are just added whenever two beams are superimposed. \tThe interference of particle densities is not easy to observe. One \ condition is that the two beams originate from a common source and that the \ particles in the beam are not disturbed by attempts to determine their \ position in one of the beams before they reach the interference region. \ Experimental setups such as the double-slit experiment are designed to meet \ these conditions and are nowadays routinely performed by experimental \ physicists, not only for bosonic particles (light beams) but also for \ fermionic particles (electron beams). Within the individual beams we observe \ no wave-like behavior whatsoever. \tWhat causes the interference of particle beams? It is not a new form of \ interaction between particles, because the interference does not depend on \ the particle density in the beam. In extreme cases, the population of the \ beams might be so thin, that a single particle travels along the beam every \ once in a while. The density variations can still be measured by counting \ particles over a longer time. The interference pattern is just the spatial \ variation in the number of detected particles, that is, the spatial variation \ of the position probability. \tIt turns out that the interference pattern formed by particles with a \ certain momentum p is identical to the periodic variations of the intensity \ in a superposition of waves with a wave length \[Lambda] = 2\[Pi]\[HBar]/p. \ Therefore, one associates a wave phenomenon of that wave length with the \ motion of a particle with momentum p. One describes the position probability \ with the intensity (square of the absolute value) of the wave and assumes \ that the phase is not observable, except in an indirect way through \ interference. \tNotice that a wave where the absolute value is independent of the phase \ must be described at least by a two-dimensional wave quantity. It is thus \ quite natural to assume that the wave quantity is a complex number. A complex \ number is a two-dimensional object, characterized by an absolute value and a \ phase. The (square of the) absolute value is chosen to describe the position \ probability density, while the phase is assumed to be not directly \ observable. A particle with momentum p (in dimensionless units with \ m=\[HBar]=1) would thus be described by the wave\ \>", "Text"], Cell[BoxData[ \(\[Psi][x, t] = \[ExponentialE]\^\(i \((p\ x - \(p\^2\ t\)\/2)\)\)\)], \ "NumberedEquation"], Cell["\<\ A low-density beam of particles is described by the same wave \ function. The beam just provides a larger sample of independent identically \ prepared particles, e.g., for the measurement of position probabilities. \tIn general, a wave function describing the propagation of a particle is a \ solution of a quantum-mechanical evolution equation. For free, spinless, \ non-relativistic particles this is the free Schr\[ODoubleDot]dinger equation. \ In dimensionless units, this equation reads\ \>", "Text"], Cell[BoxData[ \(\[ImaginaryI]\ \[PartialD]\_t \[Psi][x, t] = \(-\(1\/2\)\)\ \[PartialD]\_{x, 2}\[Psi][x, t]\)], "NumberedEquation"], Cell["\<\ and its solutions are complex-valued function. Functions with \ complex values are best visualized using colors.\ \>", "Text"] }, Open ]], Cell[CellGroupData[{ Cell["Wave functions and colors", "Section"], Cell[TextData[{ "The standard package ", StyleBox["Graphics`ArgColors`", "InlineInput"], " by Roman Maeder defines colors for the argument of complex numbers. By \ adding the dimension of brightness, this can easily extended to a unique \ coloring of the whole complex plane. In that way, we obtain the color map \ shown in Figure 3. It has been described in detail in Ref. 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", "SB"], "Complex plane with colors determined by phase (hue) and absolute value \ (lightness)." }], "NumberedFigureCaption"], Cell["\<\ \tThis image shows the complex plane with a unique color associated \ to each point. The lines of constant phase/hue are the radial lines and the \ lines with constant absolute value/brightness are the circles. The origin \ (the complex number 0) becomes black and infinity becomes white. The negative \ of a complex number always has the complementary color, for example, positive \ real numbers are red, negative real numbers are cyan., We note that the \ vector addition in the complex plane (i.e., the addition of complex numbers) \ may be interpreted in terms of color mixing. For example, adding red light \ and green light produces light that is perceived as yellow, although the \ wavelength of yellow does not occur in the mixture. Moreover, adding similar \ colors result in a color that is brighter, while complementary colors tend to \ cancel each other. (Actually, colors behave in a more complex way, as there \ is additive and subtractive mixing of colors.) \tUsing these rules of color addition, we can produce a nice image of the \ complex waves describing the interference of position densities in particle \ beams. The following image Figure 4 explains the interference in Figure 1 by \ assuming that a beam of constant particle density is actually a wave with a \ constant intensity and a periodic phase. 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", "SB"], "Interference of waves with constant intensity (brightness). The wave \ nature is described by a periodically changing color. Interference is created \ by the rules of color mixing defined through vector addition in the colored \ plane of Figure 3." }], "NumberedFigureCaption"], Cell[TextData[{ "Technically, the color variable interpolating between black and white is \ called lightness. The standard package ", StyleBox["Graphics`Colors`", "InlineInput"], " defines the function ", StyleBox["HLSColor", "InlineInput"], " which defines colors in terms of hue, lightness and saturation. The \ colors in Figure 3 all have maximal saturation, so they are on the surface of \ the color manifold, which may be envisaged as a sphere in three dimensions. \ The color map of the complex plane is finally obtained by stereographic \ projection from this sphere onto the complex plane [1,3]." }], "Text"] }, Open ]], Cell[CellGroupData[{ Cell["The VQM packages", "Section"], Cell[TextData[{ "For the visualization of wave functions in quantum mechanics, I have been \ using the phase-coloring method to plot wave functions since 1994, and \ several ", StyleBox["Mathematica", FontSlant->"Italic"], " packages have been developed for that purpose. Presently, the collection \ consist of 14 packages that can be downloaded from the project's web page. \ They are work in progress and not yet complete, but fully functional. These \ packages deal with the most common visualization tasks, solve the Schr\ \[ODoubleDot]dinger equation numerically, help to compute the Fourier \ transform, provide exact solutions, e.g., to harmonic-oscillator and Coulomb \ problems, help to manipulate and plot spin states, or decompose solutions of \ the one-dimensional Dirac equation into parts with positive and negative \ energy. We cannot go into the details here and refer to the notebooks coming \ with Advanced Visual Quantum Mechanics [2] for examples of the usage of these \ packages. Here we describe just a few of them.\n\tWhen these packages are \ installed, all symbols can be loaded at once by" }], "Text"], Cell[BoxData[ \(<< VQM`\)], "InputOnly"], Cell[TextData[{ "The strategy of solving the Schr\[ODoubleDot]dinger equation in one and \ two space dimensions is based on implementing a fast direct solver in an \ external C++ program \"QuantumKernel\", that communicates via ", StyleBox["MathLink", FontSlant->"Italic"], " with the ", StyleBox["Mathematica", FontSlant->"Italic"], " kernel. The package ", StyleBox["VQM`QuantumKernel`", "InlineInput"], " defines the interface to the Schr\[ODoubleDot]dinger equation solver. It \ uses a simple Crank-Nicolson formula for the solution in one space dimension. \ In two dimensions, we use a variation of theTrotter-Suzuki method [3]. \n\t\ The decision against the built-in ", StyleBox["Mathematica", FontSlant->"Italic"], " routines has been made at an early stage of the project. Meanwhile, ", StyleBox["NDSolve", "InlineInput"], " has made significant progress, but the problem is that it keeps the \ whole solution as an interpolating function object which makes it too \ memory-hungry and which is not necessary in order to produce an animation \ step-by-step. In contrast, we keep only the information needed for one time \ step, and visualize the solution at each time step immediately. Hence the \ size of the animation is essentially only limited by the memory available for \ the notebook containing the graphics cells.\n\tWhatever approach one chooses \ when solving the Schr\[ODoubleDot]dinger equation, one immediately faces the \ problem that the solutions are complex-valued functions and cannot be \ visualized easily. Therefore, several of the VQM-packages deal with \ visualization. The package ", StyleBox["VQM`ColorMaps`", "InlineInput"], " defines the various color maps for complex numbers or vectors, ", StyleBox["VQM`ArgColorPlot`", "InlineInput"], " provides methods for visualizing wave packets and spinor-valued wave \ packets in one dimension, ", StyleBox["VQM`ComplexPlot`", "InlineInput"], " fulfills similar tasks in two dimensions. ", StyleBox["VQM`QGraphics2D`", "InlineInput"], " is a package for gathering and visualizing the output from the external \ C++ program QuantumKernel.\n\tThe package ", StyleBox["VQM`ArgColorPlot`", "InlineInput"], " provides a functionality similar to that of the standard package ", StyleBox["Graphcis`FilledPlot`", "InlineInput"], ", but it allows to fill the space between the curve and the x-axis with a \ variable color. It depicts a complex-valued function of a single real \ variable by plotting a curve representing the absolute value of the function \ and filling it with a color describing the phase of the complex value at \ every point according to the color circle described above. For example, here \ we plot a Gaussian wave packet (a minimal uncertainty wave packet typically \ used as an initial condition in quantum mechanics) describing a particle with \ average momentum 6 and average position 0:" }], "Text"], Cell[CellGroupData[{ Cell[BoxData[ \(QArgColorPlot[Exp[6\ I\ x\ - \ x^2/2], {x, \(-4\), 4}]\)], "Input"], Cell[GraphicsData["PICT", "\<\ P2h000000:l14P0A0_l<0?on0000B00004P000000000[`4B0000002Q0O805SQ2 BDd000000000[`4BAg:9L6R_HVX0X@3P0R`000000002:454@TD24000KFidLU97 @R1HFEXP1ll01P0300000000HF=cL45@D4`00000KVm^I@000000000000000000 00000?KF00400000dbe1A4950000000000000000000000000000000000000000 00000000000000000000000:Hg1bM0000?`0000bI6EcH`000C00001TMgA`M000 0I@0000DHV]`M0000JP0000DLUAB@`000K`0000>IeAB@`000L`0000>HUAB@`00 0M`0000>LUQIFP000N`0000DIeQIFP000P00000DHUQIFP000Q@0000DM6EhM000 0013Kg1iLVUWJ7@PB11I6mRIB1CNG=dIFec84U^HfmbL6mbHGAUI00006AU Lf<0000000002T5`L6aU8597@P00000000000000000000000000000000000000 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Even from \ the still image, we learn a lot about the dynamical state of this particle by \ looking at the colors. The average velocity of this wave packet is related to \ the wave length (the shorter the wave length, the faster the particle). The \ direction of motion is given by the positive (counter-clockwise) direction in \ the color circle, that is, in the direction from red to yellow to green, etc. \ Thus, the direction of motion can be read off from the order of the colors in \ the image (in this case, from left to right). This is a distinct advantage of \ the phase coloring method in comparison to visualization methods that show \ only the position probability density or only real- and imaginary parts of \ the wave function. \n\tIn the following, we present a typical elementary \ application that combines the functionalities of the packages ", StyleBox["VQM`QuantumKernel`", "InlineInput"], " for solving the Schr\[ODoubleDot]dinger equation,, ", StyleBox["VQM`ArgColorPlot`", "InlineInput"], " for visualizing the result, and ", StyleBox["VQM`FastFourier`", "InlineInput"], " for computing the Fourier transform. \n\t\tIt is very instructive to show \ a wave function describing the position distribution together with its \ Fourier transform, which describes the momentum distribution. In \ dimensionless coordinates (particles with mass 1) and in ", "non-relativistic", " quantum mechanics, the momentum distribution is identical with the \ velocity distribution and thus easy to interpret.\n\t\tFigure 5 shows a \ snapshot from the time evolution of a wave packet in the process of being \ scattered at a potential well. (See [5] for an animated version of this image \ as well as of the other visualizations in this article.) The upper image of \ Figure 5 shows the wave packet in position space and indicates the potential \ well. The wave packet, initially coming in from the left and moving to the \ right, has already split into a larger part transmitted to the right, and a \ smaller reflected part that is thrown back to the left. 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", "SB"], "Wave packet scattered at a rectangular potential well in position and \ momentum space." }], "NumberedFigureCaption"], Cell[TextData[{ "The second image in Figure 5 shows the wave packet in momentum space. \ There are two peaks at velocities +2 and -2. They correspond to the reflected \ and transmitted parts of the position-space wave packet outside the well. The \ smaller part to the left of the well moves to the left, it has negative \ velocity -2. This part got reflected at the first potential jump at x=-14. \ The larger peak describes the transmitted part that moves to the right with \ velocity +2.\n\tMoreover, we observe two smaller peaks in Fourier space at \ \[PlusMinus]2.8. These faster parts correspond to the part of the wave packet \ inside the well where the potential energy is lower and hence the kinetic \ energy must be larger. It is apparent that this part is also superposition of \ a right-moving and a left-moving part. In position space, they occupy the \ same region (inside the well) and hence they interfere with each other and \ their interference causes the rapid oscillations of the wave packet in this \ region (which is not a numerical artifact, but a real phenomenon). One might \ now guess the future time evolution of the wave packet: As soon as the wave \ packet has left the potential well in position space, only the two peaks at \ \[PlusMinus]2 will remain in momentum space. They will not change their shape \ any more, because the momentum is conserved for the free motion outside the \ well.\n\tThe discussion above shows that the combined visualization of the \ wave packet in position and in momentum space is very useful from a didactic \ point of view. It allows us to analyze and discuss the process in detail and \ build a deeper understanding for the relation between a wave packet and its \ Fourier transform. Moreover, it allows us to observe the action of the \ scattering operator (S-matrix) that transforms the incoming wave packet \ (concentrated at +2 in momentum space) into the scattered wave packet (with \ peaks at \[PlusMinus]2 in momentum space).\n\tThe Fourier transform was \ computed with the package ", StyleBox["VQM`FastFourier`", "InlineInput"], ". It uses the built-in function ", StyleBox["Fourier", "InlineInput"], " for computing the Fourier transform of a list of complex numbers in order \ to obtain the Fourier transform of a discretized wave function. The QuickTime \ movie showing the whole process is available on the web [5], where one can \ also find the notebook with the source code for this movie. It may be used as \ a template to compute wave packets interacting with arbitrary potentials in \ one dimension and visualizing it together with its Fourier transform. " }], "Text"] }, Open ]], Cell[CellGroupData[{ Cell["Visualizations in two dimensions", "Section"], Cell[TextData[{ "For visualizations in two dimensions we have the package ", StyleBox["VQM`ComplexPlot`", "InlineInput"], ". It provides commands for visualizing complex-valued functions in \ two-dimensions via a phase-colored density plot using the color map of Figure \ 3. While the built-in ", StyleBox["DensityPlot", "InlineInput"], " can produce colored density plots by associating colors to scalar data, \ it cannot use colors to represent independent properties of higher \ dimensional data (like absolute value and phase of complex data). For this, \ we have created the command ", StyleBox["QComplexDensityPlot", "InlineInput"], ". 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Zeros appear as black spots, poles as white spots. A zero or pole \ of n-th order at ", Cell[BoxData[ \(z\_0\)]], " has all colors appearing precisely n times on a sufficiently small circle \ around ", Cell[BoxData[ \(z\_0\)]], ". 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