Bibliography

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Faust I

JOHANN WOLFGANG V. GOETHE

ABB96

F. J. ARRANZ, F. BORONDO and R. M. BENITO,
Distribution of zeros of the Husimi function in a realistic Hamiltonian molecular system,
Phys. Rev. E 54 (1996) 2458-2464.

AFH95

J. ARGYRIS, G. FAUST and M. HAASE,
Die Erforschung des Chaos. Studienbuch für Naturwissenschaftler und Ingenieure,
Vieweg, Braunschweig (1995).

AH00

Y. ASHKENAZY and L. P. HORWITZ,
The effect of radiation on the stochastic web,
Discrete Dyn. Nat. Soc. 4 (2000) 283-292.

AM77

G. P. AGRAWAL and C. L. MEHTA,
Ordering of the exponential of a quadratic in boson operators. II. Multimode case,
J. Math. Phys. 18 (1977) 408-412.

And58

P. W. ANDERSON,
Absence of diffusion in certain random lattices,
Phys. Rev. 109 (1958) 1492-1505.

And61

P. W. ANDERSON,
Localized magnetic states in metals,
Phys. Rev. 124 (1961) 41-53.

And78

P. W. ANDERSON,
Local moments and localized states,
Rev. Mod. Phys. 50 (1978) 191-201.

AP89

I. S. AVERBUKH and N. F. PERELMAN,
Fractional regenerations of wave packets in the course of long-term evolution of highly excited quantum systems,
Sov. Phys. JETP 69 (1989) 464-469.

AS72

M. ABRAMOWITZ and I. A. STEGUN,
Handbook of Mathematical Functions,
Dover Publications, New York (1972).

AS83

L. A. ARTSIMOWITSCH and R. S. SAGDEJEW,
Plasmaphysik für Physiker,
Teubner, Stuttgart (1983).

ASZ91

V. V. AFANASIEV, R. Z. SAGDEEV and G. M. ZASLAVSKY,
Chaotic jets with multifractal space-time random walk,
Chaos 1 (1991) 143-159.

AZ96

A. ALTLAND and M. R. ZIRNBAUER,
Field theory of the quantum kicked rotor,
Phys. Rev. Lett. 77 (1996) 4536-4539.

AZ98

A. ALTLAND and M. R. ZIRNBAUER,
Reply to [CIS98],
Phys. Rev. Lett. 80 (1998) 641.

BB97

M. BRACK and R. K. BHADURI,
Semiclassical Physics, vol. 96 of Frontiers in Physics,
Addison-Wesley Publishing Company, Reading (1997).

Ber83

M. V. BERRY,
Semiclassical mechanics of regular and irregular motion,
in: G. IOOSS, R. H. G. HELLEMAN and R. STORA (eds.), Chaotic Behaviour of Deterministic Systems, Les Houches: École d'Été de Physique Théorique, Session XXXVI (1981), 171-271. North Holland Publishing Company, Amsterdam (1983).

Ber89

M. V. BERRY,
Quantum chaology, not quantum chaos,
Physica Scripta 40 (1989) 335-336.

Ber01

M. V. BERRY,
Chaos and the semiclassical limit of quantum mechanics (is the moon there when somebody looks?),
in: R. J. RUSSELL, P. CLAYTON, K. WEGTER-MCNELLY and J. POLKINGHORNE (eds.), Quantum Mechanics: Scientific Perspectives on Divine Action, 41-54. Vatican Observatory Publications, Vatican City State, and Center for Theology and the Natural Sciences, Berkeley (2001).

BGS84

O. BOHIGAS, M. J. GIANNONI and C. SCHMIT,
Characterization of chaotic spectra and universality of level fluctuation laws,
Phys. Rev. Lett. 52 (1984) 1-4.

BJ84

N. L. BALAZS and B. K. JENNINGS,
Wigner's function and other distribution functions in mock phase spaces,
Phys. Rep. 104 (1984) 347-391.

BK97

M. V. BERRY and S. KLEIN,
Transparent mirrors: rays, waves and localization,
Eur. J. Phys. 18 (1997) 222-228.

BL57

P. BOCCHIERI and A. LOINGER,
Quantum recurrence theorem,
Phys. Rev. 107 (1957) 337-338.

Bor63

R. E. BORLAND,
The nature of the electronic states in disordered one-dimensional systems,
Proc. Roy. Soc. London A 274 (1963) 529-545.

BR95

R. BORGONOVI and L. REBUZZINI,
Translational invariance in the kicked harmonic oscillator,
Phys. Rev. E 52 (1995) 2302-2309.

BR97

R. BLÜMEL and W. P. REINHARDT,
Chaos in Atomic Physics, vol. 10 of Cambridge Monographs on Atomic, Molecular and Chemical Physics,
Cambridge University Press, Cambridge (1997).

Bru94

A. D. BRUNO,
The Restricted 3-Body Problem: Plane Periodic Orbits, vol. 17 of de Gruyter Expositions in Mathematics,
Walter de Gruyter, Berlin (1994).

BRWK99

K. BANASZEK, C. RADZEWICZ, K. W´ODKIEWICZ and J. S. KRASINSKI,
Direct measurement of the Wigner function by photon counting,
Phys. Rev. A 60 (1999) 674-677.

BRZ91

G. P. BERMAN, V. Y. RUBAEV and G. M. ZASLAVSKY,
The problem of quantum chaos in a kicked harmonic oscillator,
Nonlinearity 4 (1991) 543-566.

BS93

C. BECK and F. SCHLÖGL,
Thermodynamics of Chaotic Systems, vol. 4 of Cambridge Nonlinear Science Series,
Cambridge University Press, Cambridge (1993).

Bun95

G. W. BUND,
Classical distribution functions derived from Wigner distribution functions,
J. Phys. A: Math. Gen. 28 (1995) 3709-3717.

BW96

K. BANASZEK and K. W´ODKIEWICZ,
Direct probing of quantum phase space by photon counting,
Phys. Rev. Lett. 76 (1996) 4344-4347.

BW97

K. BANASZEK and K. W´ODKIEWICZ,
Accuracy of sampling quantum phase space in photon counting experiment,
J. Mod. Optics 44 (1997) 2441-2454.

CAM⁺03

P. CVITANOVIC, R. ARTUSO, R. MAINIERI, G. TANNER and G. VATTAY,
Chaos: Classical and Quantum,
http://www.nbi.dk/ChaosBook/, Niels Bohr Institute, Copenhagen (2003).

CC95

G. CASATI and B. V. CHIRIKOV (eds.),
Quantum Chaos. Between Order and Disorder,
Cambridge University Press, Cambridge (1995).

CCIF79

G. CASATI, B. V. CHIRIKOV, F. M. IZRAELEV and J. FORD,
Stochastic behavior of a quantum pendulum under a periodic perturbation,
in: G. CASATI and J. FORD (eds.), Stochastic Behaviour in Classical and Quantum Hamiltonian Systems, vol. 93 of Lecture Notes in Physics, 334-352. Springer, Berlin (1979).

CGS93

G. CASATI, I. GUARNERI and U. SMILANSKY (eds.),
Quantum Chaos,
Proceedings of the International School of Physics ``Enrico Fermi'', Course CXIX (1991). North-Holland, Amsterdam (1993).

Che89

J.-Q. CHEN,
Group Representation Theory for Physicists,
World Scientific, Singapore (1989).

Chi79

B. V. CHIRIKOV,
A universal instability of many-dimensional oscillator systems,
Phys. Rep. 52 (1979) 263-379.

CIS98

G. CASATI, F. M. IZRAILEV and V. V. SOKOLOV,
Dynamical theory of quantum chaos or a hidden random matrix ensemble? Comment on [AZ96],
Phys. Rev. Lett. 80 (1998) 640.

CKM87

R. CARMONA, A. KLEIN and F. MARTINELLI,
Anderson localization for Bernoulli and other singular potentials,
Commun. Math. Phys. 108 (1987) 41-66.

CM81

J. R. CARY and J. D. MEISS,
Rigorously diffusive deterministic map,
Phys. Rev. A 24 (1981) 2664-2668.

Coh66

L. COHEN,
Generalized phase-space distribution function,
J. Math. Phys. 7 (1966) 781-786.

Coh94

D. COHEN,
Noise, dissipation and the classical limit in the quantum kicked-rotator problem,
J. Phys. A: Math. Gen. 27 (1994) 4805-4829.

Con02

G. CONTOPOULOS,
Order and Chaos in Dynamical Astronomy,
Springer, Berlin (2002).

CR62

C. W. CURTIS and I. REINER,
Representation Theory of Finite Groups and Associate Algebras, vol. XI of Pure and Applied Mathematics,
Wiley Interscience Publishers, New York (1962).

CSU⁺87

A. A. CHERNIKOV, R. Z. SAGDEEV, D. A. USIKOV, M. Y. ZAKHAROV and G. M. ZASLAVSKY,
Minimal chaos and stochastic webs,
Nature 326 (1987) 559-563.

CSUZ87

A. A. CHERNIKOV, R. Z. SAGDEEV, D. A. USIKOV and G. M. ZASLAVSKY,
The Hamiltonian method for quasicrystal symmetry,
Phys. Lett. A 125 (1987) 101-106.

CSUZ89

A. A. CHERNIKOV, R. Z. SAGDEEV, D. A. USIKOV and G. M. ZASLAVSKY,
Weak chaos and structures,
Sov. Sci. Rev. C. Math. Phys. 8 (1989) 83-170.

CT65

J. W. COOLEY and J. W. TUKEY,
An algorithm for the machine calculation of complex Fourier series,
Math. Comput. 19 (1965) 297-301.

DA95

I. DANA and M. AMIT,
General approach to diffusion of periodically kicked charges in a magnetic field,
Phys. Rev. E 51 (1995) R2731-R2734.

Dan95

I. DANA,
Kicked Harper models and kicked charge in a magnetic field,
Phys. Lett. A 197 (1995) 413-416.

DEGN95

M. DINEYKHAN, G. EFIMOV, G. GANBOLD and S. N. NEDLEKO,
Oscillator Representation in Quantum Physics, vol. m26 of Monographs,
Springer, Berlin (1995).

DGS72

S. R. DE GROOT and L. G. SUTTORP,
Foundations of Electrodynamics,
North-Holland, Amsterdam (1972).

DH95

M. V. DALY and D. M. HEFFERNAN,
Chaos in a resonantly kicked oscillator,
J. Phys. A: Math. Gen. 28 (1995) 2515-2528.

DH97

M. V. DALY and D. M. HEFFERNAN,
Dynamically enhanced chaotic transport,
Chaos, Sol. & Fract. 8 (1997) 933-939.

DK96

I. DANA and T. KALISKY,
Symbolic dynamics for strong chaos on stochastic webs: General quasisymmetry,
Phys. Rev. E 53 (1996) R2025-R2028.

DLS85a

F. DELYON, Y.-E. L´EVY and B. SOUILLARD,
Anderson localization for one- and quasi-one-dimensional systems,
J. Stat. Phys. 41 (1985) 375-388.

DLS85b

F. DELYON, Y.-E. L´EVY and B. SOUILLARD,
Approach à la Borland to multidimensional localization,
Phys. Rev. Lett. 55 (1985) 618-621.

DM98

F. C. DELGADO and B. MIELNIK,
Are there Floquet quanta?,
Phys. Lett. A 249 (1998) 369-375.

DMFV96a

R. L. DE MATHOS FILHO and W. VOGEL,
Nonlinear coherent states,
Phys. Rev. A 54 (1996) 4560-4563.

DMFV96b

R. L. DE MATHOS FILHO and W. VOGEL,
Even and odd coherent states of the motion of a trapped ion,
Phys. Rev. Lett. 76 (1996) 608-611.

DR87

H. DE RAEDT,
Product formula algorithms for solving the time dependent Schrödinger equation,
Comp. Phys. Rep. 7 (1987) 1-72.

DR96

H. DE RAEDT,
Quantum dynamics in nanoscale devices,
in: K. H. HOFFMANN and M. SCHREIBER (eds.), Computational Physics -- Selected Methods, Simple Exercises, Serious Applications, 209-224. Springer, Berlin (1996).

Dro95

A. N. DROZDOV,
Power series expansion for the time evolution operator with a harmonic-oscillator reference system,
Phys. Rev. Lett. 75 (1995) 4342-4345.

DV73

P. DU VAL,
Elliptic Functions and Elliptic Curves, vol. 9 of London Mathematical Society Lecture Note Series,
Cambridge University Press, Cambridge (1973).

Ein06

A. EINSTEIN,
Zur Theorie der Brownschen Bewegung,
Ann. d. Phys. 4 (1906) 371-381.

EMR93

G. ENGELN-MÜLLGES and F. REUTTER,
Numerik-Algorithmen mit ANSI-C-Programmen,
BI-Wissenschaftsverlag, Mannheim (1993).

Eng93

U. M. ENGEL,
Normalformen und Quasiintegrale für Magnetische Flaschen,
Diploma thesis, Westfälische Wilhelms-Universität Münster (1993).

Esc94

M. C. ESCHER,
Zon en maan (1948),
in: J. L. LOCHER (ed.), Leben und Werk M. C. Escher, 295. RVG Interbook Verlagsgesellschaft, Remseck (1994).
More examples can be viewed online at http://ftp.sunet.se/pub/pictures/art/M.C.Escher/.

ESE95

U. M. ENGEL, B. STEGEMERTEN and P. ECKELT,
Normal forms and quasi-integrals for the Hamiltonians of magnetic bottles,
J. Phys. A: Math. Gen. 28 (1995) 1425-1448.

FGKP95

R. FLEISCHMANN, T. GEISEL, R. KETZMERICK and G. PETSCHEL,
Quantum diffusion, fractal spectra, and chaos in semiconductor microstructures,
Physica D 86 (1995) 171-181.

FGP82

S. FISHMAN, D. R. GREMPEL and R. E. PRANGE,
Chaos, quantum recurrences, and Anderson localization,
Phys. Rev. Lett. 49 (1982) 509-512.

FH65

R. P. FEYNMAN and A. R. HIBBS,
Quantum Mechanics and Path Integrals,
McGraw-Hill Book Company, New York (1965).

Fis93

S. FISHMAN,
Quantum localization,
in: G. CASATI, I. GUARNERI and U. SMILANSKY (eds.), Quantum Chaos, Proceedings of the International School of Physics ``Enrico Fermi'', Course CXIX (1991), 187-219. North-Holland, Amsterdam (1993).

Fis96

W. FISCHER,
Zur elektronischen Lokalisierung durch gaußsche zufällige Potentiale,
PhD thesis, Friedrich-Alexander-Universität Erlangen-Nürnberg (1996).

Flo83

M. G. FLOQUET,
Sur les équations différentielles linéaires à coéfficients périodiques,
Ann. Scient. de l'Ecole Norm. Sup. 12 (1883) 47-88.

FMSS85

J. FRÖHLICH, F. MARTINELLI, E. SCOPPOLA and T. SPENCER,
Constructive proof of localization in the Anderson tight binding model,
Commun. Math. Phys. 101 (1985) 21-46.

For88

J. FORD,
Quantum Chaos -- is there any?,
in: B.-L. HAO (ed.), Directions in Chaos Vol. 2, vol. 4 of World Scientific Series on Directions in Condensed Matter Physics, 128-147. World Scientific, Singapore (1988).

Fur63

H. FURSTENBERG,
Noncommuting random products,
Trans. Am. Math. Soc. 108 (1963) 377-428.

GB93

I. GUARNERI and F. BORGONOVI,
Generic properties of a class of translation invariant quantum maps,
J. Phys. A: Math. Gen. 26 (1993) 119-132.

Ger92

H. A. GERSCH,
Time evolution of minimum uncertainty states of a harmonic oscillator,
Am. J. Phys. 60 (1992) 1024-1030.

GFP82

D. R. GREMPEL, S. FISHMAN and R. E. PRANGE,
Localization in an incommensurate potential: An exactly solvable model,
Phys. Rev. Lett. 49 (1982) 833-836.

GH83

J. GUCKENHEIMER and P. HOLMES,
Nonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields, vol. 42 of Applied Mathematical Sciences,
Springer-Verlag, New York (1983).

Gla63a

R. J. GLAUBER,
The quantum theory of optical coherence,
Phys. Rev. 130 (1963) 2529-2539.

Gla63b

R. J. GLAUBER,
Coherent and incoherent states of the radiation field,
Phys. Rev. 131 (1963) 2766-2788.

Gla63c

R. J. GLAUBER,
Photon correlations,
Phys. Rev. Lett. 10 (1963) 84-86.

Gla65

R. J. GLAUBER,
Optical coherence and photon statistics,
in: C. DE WITT, A. BLANDIN and C. COHEN-TANNOUDJI (eds.), Quantum Optics and Electronics, Les Houches: École d'Été de Physique Théorique, Session XIV (1964), 63-185. Gordon and Breach, Science Publishers, New York (1965).

Gla66

R. J. GLAUBER,
Classical behavior of systems of quantum oscillators,
Phys. Lett. 21 (1966) 650-652.

Gol80

H. GOLDSTEIN,
Classical Mechanics,
Addison-Wesley Series in Physics. Addison-Wesley, Reading, 2nd edition (1980).

GR00

I. S. GRADSHTEYN and I. M. RYZHIK,
Table of Integrals, Series, and Products,
Academic Press, San Diego, 6th edition (2000).

Gra89

G. GRAWERT,
Quantenmechanik,
Aula-Verlag, Wiesbaden, 5th edition (1989).

GS87

B. GRÜNBAUM and G. C. SHEPHARD,
Tilings and Patterns,
W. H. Freeman and Company, New York (1987).

Gus66

F. G. GUSTAVSON,
On constructing formal integrals of a Hamiltonian system near an equilibrium point,
Astron. J. 71 (1966) 670-686.

Gut90

M. C. GUTZWILLER,
Chaos in Classical and Quantum Mechanics, vol. 1 of Interdisciplinary Applied Mathematics,
Springer-Verlag, New York (1990).

Gut91

M. C. GUTZWILLER,
The semi-classical quantization of chaotic Hamiltonian systems,
in: M.-J. GIANNONI, A. VOROS and J. ZINN-JUSTIN (eds.), Chaos and Quantum Physics, Les Houches: École d'Été de Physique Théorique, Session LII (1989), 201-250. North-Holland, Amsterdam (1991).

GVZJ91

M.-J. GIANNONI, A. VOROS and J. ZINN-JUSTIN (eds.),
Chaos and Quantum Physics,
Les Houches: École d'Été de Physique Théorique, Session LII (1989). North-Holland, Amsterdam (1991).

HA99

L. P. HORWITZ and Y. ASHKENAZY,
Chaos and maps in relativistic dynamical systems,
e-Print: chao-dyn/9901016 (1999).

Haa01

F. HAAKE,
Quantum Signatures of Chaos, vol. 54 of Springer Series in Synergetics,
Springer-Verlag, Berlin, 2nd edition (2001).

Har55

P. G. HARPER,
Single band motion of conduction electrons in a uniform magnetic field,
Proc. Phys. Soc. London A 68 (1955) 874-878.

Hau97

M. HAUKE,
Geladenes Teilchen im elektromagnetischen Kick-Feld,
Diploma thesis, Westfälische Wilhelms-Universität Münster (1997).

Hau00

M. HAUKE,
Semiklassische Streuung an einem offenen dispersiven Billard,
PhD thesis, Westfälische Wilhelms-Universität Münster (2000).

HB95

B. S. HELMKAMP and D. A. BROWNE,
Inhibition of mixing in chaotic quantum dynamics,
Phys. Rev. E 51 (1995) 1849-1857.

HB96

B. S. HELMKAMP and D. A. BROWNE,
The role of the environment in chaotic quantum dynamics,
Phys. Rev. Lett. 76 (1996) 3691-3694.

Hea92

J. F. HEAGY,
A physical interpretation of the Hénon map,
Physica D 57 (1992) 436-446.

Hei92

W. D. HEISS (ed.),
Chaos and Quantum Chaos, vol. 411 of Lecture Notes in Physics,
Springer, Berlin (1992).

Hel83

R. H. G. HELLEMAN,
One mechanism for the onsets of large-scale chaos in conservative and dissipative systems,
in: C. W. HORTON, L. E. REICHL and V. G. SZEBEHELY (eds.), Long-Time Prediction in Dynamics, 95-126. Wiley, New York (1983).

Hén76

M. HÉNON,
A two-dimensional map with a strange attractor,
Commun. Math. Phys. 50 (1976) 69-77.

Hén83

M. HÉNON,
Numerical exploration of Hamiltonian systems,
in: G. IOOSS, R. H. G. HELLEMAN and R. STORA (eds.), Chaotic Behaviour of Deterministic Systems, Les Houches: École d'Été de Physique Théorique, Session XXXVI (1981), 53-170. North Holland Publishing Company, Amsterdam (1983).

HG88

R. W. HENRY and S. C. GLOTZER,
A squeezed-state primer,
Am. J. Phys. 56 (1988) 318-328.

HG94

F. HIPPERT and D. GRATIAS (eds.),
Lectures on Quasicrystals,
Les Editions de Physique, Les Ulis (1994).

Hip94

C. HIPPEL,
Stochastische Netze: Struktur und diffusives Wachstum,
Diploma thesis, Westfälische Wilhelms-Universität Münster (1994).

Hip97

C. HIPPEL,
Chaotische reaktive Dreiteilchenstreuung in der Ebene,
PhD thesis, Westfälische Wilhelms-Universität Münster (1997).

HM87

R. HEATHER and H. METIU,
An efficient procedure for calculating the evolution of the wave function by fast Fourier transform methods for systems with spatially extended wave function and localized potential,
J. Chem. Phys. 86 (1987) 5009-5017.

Hor93

R. HORSTMANN,
Quantenchaos im Sinai-Billard,
PhD thesis, Westfälische Wilhelms-Universität Münster (1993).

HOSW84

E. HILLERY, R. F. O'CONNELL, M. O. SCULLY and E. P. WIGNER,
Distribution functions in physics: Fundamentals,
Phys. Rep. 106 (1984) 121-167.

Hov92

I. HOVEIJN,
Symplectic Reversible Maps, Tiles and Chaos,
Chaos, Solitons & Fractals 2 (1992) 81-90.

HS96

K. H. HOFFMANN and M. SCHREIBER (eds.),
Computational Physics -- Selected Methods, Simple Exercises, Serious Applications,
Springer-Verlag, Berlin (1996).

Hus40

(K. HUSIMI),
Some formal properties of the density matrix,
Proc. Phys. Math. Soc. Japan 22 (1940) 264-314.

HvMW79

A. HERMANN, K. V. MEYENN and V. F. WEISSKOPF (eds.),
Wolfgang Pauli. Wissenschaftlicher Briefwechsel mit Bohr, Einstein, Heisenberg u. a., Band I: 1919-1929,
Springer-Verlag, New York (1979).

JJ72

S. H. JEFFREYS and B. S. JEFFREYS,
Methods of Mathematical Physics,
Cambridge University Press, Cambridge, 3rd edition (1972).

Jor97

S. JORDA,
Ein quantenmechanischer Steckbrief,
Phys. Bl. 53 (1997) 510-511.

JS98

J. V. JOSÉ and E. J. SALETAN,
Classical Dynamics. A Contemporary Approach,
Cambridge University Press, Cambridge (1998).

Jun95

B. JUNGLAS,
Geladenes Teilchen im elektromagnetischen Kick-Feld: Untersuchung einer vierdimensionalen Abbildung,
Diploma thesis, Westfälische Wilhelms-Universität Münster (1995).

Jun97

B. JUNGLAS,
Quantenchaos in einem dispersiven Billard,
PhD thesis, Westfälische Wilhelms-Universität Münster (1997).

Ken27

E. H. KENNARD,
Zur Quantenmechanik einfacher Bewegungstypen,
Zeit. Phys. 44 (1927) 326-352.

Kep11

J. KEPLER,
Strena, seu de Nive sexangula,
ad Tampach, Francofurt ad Moemum (1611).

Kep19

J. KEPLER,
Harmonices Mundi. Liber II: De Congruentia Figurarum Harmonicarum,
Godofredus Tampachius, Francofurt ad Moemum (1619).

Ket92

R. KETZMERICK,
Chaos, fraktale Spektren und Quantendynamik in Halbleiter-Mikrostrukturen, vol. 9 of Reihe Physik,
Verlag Harri Deutsch, Thun (1992).

KH95a

A. KATOK and B. HASSELBLATT,
Introduction to the modern theory of dynamical systems, vol. 54 of Encylopedia of mathematics and its applications,
Cambridge University Press, Cambridge (1995).

KH95b

S. Y. KILIN and D. B. HOROSHKO,
Fock state generation by the methods of nonlinear optics,
Phys. Rev. Lett. 74 (1995) 5206-5207.

Kir33

J. G. KIRKWOOD,
Quantum statistics of almost classical assemblies,
Phys. Rev. 44 (1933) 31-37.

Kle97

A. KLEIN,
Localization in the Anderson model with long range hopping,
Braz. J. of Phys. 23 (1997) 363-371.

Klu97

T. KLUTH,
Zum Einfluß des Massenverhältnisses auf die Dynamik des kollinearen symmetrischen Dreikörperproblems,
Diploma thesis, Westfälische Wilhelms-Universität Münster (1997).

KM90

H.-T. KOOK and J. D. MEISS,
Diffusion in symplectic maps,
Phys. Rev. A 41 (1990) 4143-4150.

Koo86

S. E. KOONIN,
Computational Physics,
The Benjamin/Cummings Publishing Company, Menlo Park (1986).

KS85

J. R. KLAUDER and B.-S. SKAGERSTAM,
Coherent States,
World Scientific, Singapore (1985).

KS95

W. KUHN and J. STRNAD,
Quantenfeldtheorie. Photonen und ihre Deutung,
Vieweg, Braunschweig (1995).

KSD92

J. C. KIMBALL, V. A. SINGH and M. D'SOUZA,
Quantum approximation to regular and chaotic classical motion: An electron in two periodic potentials,
Phys. Rev. A 45 (1992) 7065-7072.

KW96

H. J. KORSCH and H. WIESCHER,
Quantum chaos,
in: K. H. HOFFMANN and M. SCHREIBER (eds.), Computational Physics -- Selected Methods, Simple Exercises, Serious Applications, 225-244. Springer-Verlag, Berlin (1996).

KWZ94

L.-M. KUANG, F.-B. WANG and Y.-G. ZHOU,
Coherent states of a harmonic oscillator in a finite-dimensional Hilbert space and their squeezing properties,
J. Mod. Opt. 41 (1994) 1307-1318.

Lam93

J. S. W. LAMB,
Crystallographic symmetries of stochastic webs,
J. Phys. A: Math. Gen. 26 (1993) 2921-2933.

Lan94

B. L. LAN,
Wave-packet initial motion, spreading, and energy in the periodically kicked pendulum,
Phys. Rev. E 50 (1994) 764-769.

Lax74

M. LAX,
Symmetry Principles in Solid State and Molecular Physics,
John Wiley & Sons, New York (1974).

Lee95

H.-W. LEE,
Theory and application of the quantum phase-space distribution functions,
Phys. Rep. 259 (1995) 147-211.

Leo95

U. LEONHARDT,
Quantum-state tomography and discrete Wigner function,
Phys. Rev. Lett. 74 (1995) 4101-4105.

Leo96

U. LEONHARDT,
Discrete Wigner function and quantum-state tomography,
Phys. Rev. A 53 (1996) 2998-3013.

LL73

L. D. LANDAU and E. M. LIFSCHITZ,
Mechanik, vol. 1 of Lehrbuch der theoretischen Physik,
Akademie-Verlag, Berlin, 8th edition (1973).

LL92

A. J. LICHTENBERG and M. A. LIEBERMAN,
Regular and Chaotic Dynamics, vol. 38 of Applied Mathematical Sciences,
Springer-Verlag, New York, 2nd edition (1992).

Lou64

W. H. LOUISELL,
Radiation and Noise in Quantum Electronics,
McGraw-Hill Physical and Quantum Electronic Series. McGraw-Hill, New York (1964).

Lou73

W. H. LOUISELL,
Quantum Statistical Properties of Radiation,
Wiley Series in Pure and Applied Optics. John Wiley & Sons, New York (1973).

Low91

J. H. LOWENSTEIN,
Parameter dependence of stochastic layers in a quasicrystalline web,
Chaos 1 (1991) 473-481.

Low92

J. H. LOWENSTEIN,
Interpolating Hamiltonians for a stochastic-web map with quasicrystalline symmetry,
Chaos 2 (1992) 413-422.

Low96

J. H. LOWENSTEIN,
Equal abundance of positive- and negative-residue fixed points for resonantly kicked harmonic oscillators,
Nonlinearity 9 (1996) 1071-1088.

LQ94

J. S. W. LAMB and G. R. W. QUISPEL,
Reversing $k$-symmetries in dynamical systems,
Physica D 73 (1994) 277-304.

LR85

P. A. LEE and T. V. RAMAKRISHNAN,
Disordered electronic systems,
Rev. Mod. Phys. 57 (1985) 287-337.

LS87

D. W. LONGCOPE and R. N. SUDAN,
Arnol'd diffusion in $1\frac{1}{2}$ dimensions,
Phys. Rev. Lett. 59 (1987) 1500-1503.

LW89

A. J. LICHTENBERG and B. P. WOOD,
Diffusion through a stochastic web,
Phys. Rev. A 39 (1989) 2153-2159.

Mad78

O. MADELUNG,
Introduction to Solid-State-Theory, vol. 2 of Springer Series in Solid-State Sciences,
Springer-Verlag, Berlin (1978).

Mar97

P. MARIAN,
Second-order squeezed states,
Phys. Rev. A 55 (1997) 3051-3058.

MCK93

H. MOYA-CESSA and P. L. KNIGHT,
Series representation of quantum-field quasiprobabilities,
Phys. Rev. A 48 (1993) 2479-2481.

Meh77

C. L. MEHTA,
Ordering of the exponential of a quadratic in boson operators. I. Single mode case,
J. Math. Phys. 18 (1977) 404-407.

Mes91

A. MESSIAH,
Quantenmechanik I,
de Gruyter, Berlin, 2nd edition (1991).

MM71

A. MALKIN and V. I. MAN'KO,
Coherent states and Green's function of a charged particle in variable electric and magnetic fields,
Sov. Phys. JETP 32 (1971) 949-953.

MMT97

S. MANCINI, V. I. MAN'KO and P. TOMBESI,
Beyond the standard ``marginalizations'' of Wigner function,
e-Print: quant-ph/9707018 (1997).

MRB⁺95

F. L. MOORE, J. C. ROBINSON, C. F. BHARUCHA, B. SUDARAM and M. G. RAIZEN,
Atom optics realization of the quantum $\delta$-kicked rotor,
Phys. Rev. Lett. 75 (1995) 4598-4601.

MS99

P. A. MILLER and S. SARKAR,
Entropy production, dynamical localization and criteria for quantum chaos in the open quantum kicked rotor,
Nonlinearity 12 (1999) 419-442.

Nie97a

M. M. NIETO,
The discovery of squeezed states -- in 1927,
e-Print: quant-ph/9708012 (1997).

Nie97b

M. M. NIETO,
Towards even and odd squeezed number states,
e-Print: quant-ph/9711015 (1997).

Nol02

W. NOLTING,
Quantenmechanik. Methoden und Anwendungen, vol. 5/2 of Grundkurs Theoretische Physik,
Springer-Verlag, Berlin, 4th edition (2002).

Olv74

F. W. J. OLVER,
Asymptotics and Special Functions,
Computer Science and Applied Mathematics. Academic Press, New York (1974).

Ote91

J. A. OTEO,
The Baker-Campbell-Hausdorff formula and nested commutator identities,
J. Math. Phys. 32 (1991) 419-424.

Pen94

J. B. PENDRY,
Symmetry and transport of waves in one-dimensional disordered systems,
Adv. Phys. 43 (1994) 461-542.

Per93

A. PERES,
Quantum Theory: Concepts and Methods, vol. 57 of Fundamental Theories of Physics,
Kluwer Academic Publishers, Dordrecht (1993).

PGF83

R. E. PRANGE, D. R. GREMPEL and S. FISHMAN,
Wave functions at a mobility edge: An example of a singular continuous spectrum,
Phys. Rev. B 28 (1983) 7370-7372.

PGF85

R. E. PRANGE, D. R. GREMPEL and S. FISHMAN,
Quantum chaos and Anderson localization,
in: G. CASATI (ed.), Chaotic Behavior in Quantum Systems. Theory and Applications, vol. 120 of NATO ASI Series B: Physics, 205-216. Plenum Press, New York (1985).

PTVF94

W. H. PRESS, S. A. TEUKOLSKY, W. T. VETTERLING and B. P. FLANNERY,
Numerical Recipes in C. The Art of Scientific Computing,
Cambridge University Press, Cambridge, 2nd edition (1994).

Rei98

C. REICH,
Analyse einer zweidimensionalen Kick-Abbildung,
Diploma thesis, Westfälische Wilhelms-Universität Münster (1998).

Rih68

A. W. RIHACZEK,
Signal energy distribution in time and frequency,
IEEE Trans. Inf. Theory 14 (1968) 369-374.

Sal74

W. R. SALZMAN,
Quantum mechanics of systems periodic in time,
Phys. Rev. A 10 (1974) 461-465.

Sam73

H. SAMBE,
Steady states and quasienergies of a quantum-mechanical system in an oscillating field,
Phys. Rev. A 7 (1973) 2203-2213.

SB00

J. STOER and R. BULIRSCH,
Numerische Mathematik 2,
Springer-Verlag, Berlin, 4th edition (2000).

Sch26

E. SCHRÖDINGER,
Der stetige Übergang von der Mikro- zur Makromechanik,
Naturwissenschaften 14 (1926) 664-666.

Sch81

L. S. SCHULMAN,
Techniques and Applications of Path Integration,
Wiley-Interscience, New York (1981).

Sch89

H. G. SCHUSTER,
Deterministic Chaos,
VCH Verlagsgesellschaft, Weinheim, 2nd edition (1989).

Sch93

T. SCHRIDDE,
Chaos und Ordnung in einem zentralsymmetrischen Kickpotential,
Diploma thesis, Westfälische Wilhelms-Universität Münster (1993).

Sch02

F. SCHWABL,
Quantenmechanik,
Springer-Verlag, Berlin, 6th edition (2002).

See95

B. SEEGERS,
Quantenchaos in eindimensionalen Stoßkomplexen,
PhD thesis, Westfälische Wilhelms-Universität Münster (1995).

SHM00

A. J. SCOTT, C. A. HOLMES and G. J. MILBURN,
Quantum and classical chaos for a single trapped ion,
Phys. Rev. A 61 (2000) 013401.1-013401.7.

SJM92

G. SCHMERA, P. JUNG and F. MOSS,
Diffusion on the chaotic web of a Hamiltonian oscillator with incommensurate forcing,
Phys. Rev. A 45 (1992) 5462-5468.

SK91

M. SCHWÄGERL and J. KRUG,
Subdiffusive transport in stochastic webs,
Physica D 52 (1991) 143-156.

Smi85

G. D. SMITH,
Numerical Solution of Partial Differential Equations: Finite Difference Methods,
Oxford Applied Mathematics and Computing Science Series. Oxford University Press, Oxford, 3rd edition (1985).

SPM99

R. SALA, J. P. PALAO and J. G. MUGA,
Phase space formalisms of quantum mechanics with singular kernel,
e-Print: quant-ph/9901042 (1999).

SS92

D. SHEPELYANSKY and C. SIRE,
Quantum evolution in a dynamical quasi-crystal,
Europhys. Lett. 20 (1992) 95-100.

Stö99

H.-J. STÖCKMANN,
Quantum Chaos. An Introduction,
Cambridge University Press, Cambridge (1999).

Sto99

J. STOER,
Numerische Mathematik 1,
Springer-Verlag, Berlin, 8th edition (1999).

Str01a

K. STRAMM,
private communication (2001).

Str01b

N. STRAUMANN,
Schrödingers Entdeckung der Wellenmechanik,
e-Print: quant-ph/0110097 (2001).

Sud63

E. C. G. SUDARSHAN,
Equivalence of semiclassical and quantum mechanical descriptions of statistical light beams,
Phys. Rev. Lett. 10 (1963) 277-279.

SUZ88

R. Z. SAGDEEV, D. A. USIKOV and G. M. ZASLAVSKY,
Nonlinear Physics. From the Pendulum to Turbulence and Chaos, vol. V of Contemporary Concepts in Physics,
Harwood Academic Publishers, Chur (1988).

SZ94

W. SOMCZYNSKI and K. ZYCZKOWSKI,
Quantum chaos: An entropy approach,
J. Math. Phys. 35 (1994) 5674-5700.

Ten83

J. L. TENNYSON,
Resonance streaming in electron-positron colliding beam systems,
in: C. W. HORTON, L. E. REICHL and V. G. SZEBEHELY (eds.), Long-Time Prediction in Dynamics, 427-451. Wiley, New York (1983).

TS85

K. TAKAHASHI and SAIT^O,
Chaos and Husimi distribution function in quantum mechanics,
Phys. Rev. Lett. 55 (1985) 645-648.

TV93a

G. TORRES-VEGA,
Chebyshev scheme for the propagation of quantum wave functions in phase space,
J. Chem. Phys. 99 (1993) 1824-1827.

TV93b

G. TORRES-VEGA,
Lanczos method for the numerical propagation of quantum densities in phase space with an application to the kicked harmonic oscillator,
J. Chem. Phys. 98 (1993) 7040-7045.

TVF93

G. TORRES-VEGA and J. H. FREDERICK,
A quantum mechanical representation in phase space,
J. Chem. Phys. 98 (1993) 3103-3120.

TVZ⁺96

G. TORRES-VEGA, A. ZÚÑIGA-SEGUNDO and J. D. MORALES-GUZMÁN,
Special functions and quantum mechanics in phase space: Airy functions,
Phys. Rev. A 53 (1996) 3792-3797.

Vec95

V. V. VECHESLAVOV,
Instability of weakly nonlinear chaotic structures,
Phys. Rev. E 51 (1995) 5106-5108.

Vou94

A. VOURDAS,
Coherent states on the $m$-sheeted complex plane,
J. Math. Phys. 35 (1994) 2687-2697.

VT99

D. VITALI and P. TOMBESI,
Using parity kicks for decoherence control,
Phys. Rev. A 59 (1999) 4178-4186.

Wey31

H. WEYL,
The Theory of Groups and Quantum Mechanics,
Dover, New York (1931).

Wey82

H. WEYL,
Symmetry,
Princeton University Press, Princeton (1982).

Wig32

E. P. WIGNER,
On the quantum correction for thermodynamic equilibrium,
Phys. Rev. 40 (1932) 749-759.

Wil67

R. M. WILCOX,
Exponential operators and parameter differentiation in quantum physics,
J. Math. Phys. 8 (1967) 962-982.

Wir99

A. WIRZBA,
Quantum Mechanics and Semiclassics of Hyperbolic $n$-Disk Scattering Systems,
Phys. Rep. 309 (1999) 1-116.

WK93

F.-B. WANG and L.-M. KUANG,
Even and odd $q$-coherent states and their optical statistics properties,
J. Phys. A: Math. Gen. 26 (1993) 293-300.

YMS90

J. A. YEAZELL, M. MALLALIEU and C. R. STROUD JR.,
Observation of the collapse and revival of a Rydberg electronic wave packet,
Phys. Rev. Lett. 64 (1990) 2007-2010.

YP92

L. Y. YU and R. H. PARMENTER,
Some new systems that generate a uniform stochastic web,
Chaos 2 (1992) 581-588.

YS75

V. A. YAKUBOVICH and V. M. STARZHINSKII,
Linear Differential Equations with Periodic Coefficients, vol. 1,
John Wiley & Sons, New York (1975).

Yue76

H. P. YUEN,
Two-photon coherent states of the radiation field,
Phys. Rev. A 13 (1976) 2226-2243.

Zas85

G. M. ZASLAVSKY,
Chaos in Dynamic Systems,
Harwood Academic Publishers, Chur (1985).

Zas91

G. M. ZASLAVSKY,
Stochastic webs and their applications,
Chaos 1 (1991) 1-12.

Zel67

Y. B. ZEL'DOVICH,
The quasienergy of a quantum-mechanical system subjected to a periodic action,
Sov. Phys. JETP 24 (1967) 1006-1008.

Zim79

J. M. ZIMAN,
Models of Disorder. The Theoretical Physics of Homogeneously Disordered Systems,
Cambridge University Press, Cambridge (1979).

ZK94

J.-Y. ZHU and L.-M. KUANG,
Even and odd coherent states of a harmonic oscillator in a finite-dimensional Hilbert space and their squeezing properties,
Phys. Lett. A 193 (1994) 227-234.

ZSUC88

G. M. ZASLAVSKY, R. Z. SAGDEEV, D. A. USIKOV and A. A. CHERNIKOV,
Minimal chaos, stochastic webs, and structures of quasicrystal symmetry,
Sov. Phys. Usp. 31 (1988) 887-915.

ZSUC91

G. M. ZASLAVSKY, R. Z. SAGDEEV, D. A. USIKOV and A. A. CHERNIKOV,
Weak Chaos and Quasi-Regular Patterns, vol. 1 of Cambridge Nonlinear Science Series,
Cambridge University Press, Cambridge (1991).

Zum97

T. ZUMKLEY,
Diffusion in Aluminium-(Si,Ge) Mischkristallen sowie in ikosaedrischen AlPdMn-Quasikristallen,
PhD thesis, Westfälische Wilhelms-Universität Münster (1997).

ZZN⁺89

G. M. ZASLAVSKY, M. Y. ZAKHAROV, A. I. NEISHTADT, R. Z. SAGDEEV and D. A. USIKOV,
Multidimensional Hamiltonian chaos,
Sov. Phys. JETP 69 (1989) 885-897.