Italo Guarneri

23.11.2014 • Views

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Italo Guarneri

Italo Guarneri

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Classical version<br />

V (x, q) = (1 − ax 2 ) exp(ax 2 ) +<br />

bq 2 sign(q) exp(−c|qx|) (7)

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Research Statement Justin Malestein 1. Introduction My research ...

Lecture Notes - The Einstein Institute of Mathematics

RANKIN-SELBERG L-FUNCTIONS IN CYCLOTOMIC TOWERS, I ...

Gauss's proofs of the fundamental theorem of Algebra

$Lectures on fractal geometry and dynamics$

INTRODUCTORY NOTES ON THE TRACE FORMULA Contents 1 ...

Automorphic Forms and L-functions I Global Aspects - The Einstein ...

On the degrees of matrix coefficients of intertwining operators - MSP

Moshe Kamensky - The Einstein Institute of Mathematics

Problems in ergodic theory (1) Let (X, B, Âµ, T) be an ergodic ...

CURVES IN THREE-DIMENSIONAL EUCLIDEAN SPACE R3 ...

On Arthur's asymptotic inner product formula of truncated Eisenstein ...

RESEARCH STATEMENT: AN EXTENDED VERSION My main ...

ON THE ASYMPTOTICS OF WHITTAKER FUNCTIONS Contents 1 ...

The error rate of learning halfspaces using kernel-SVM

Classical version V (x, q) = (1 − ax 2 ) exp(ax 2 ) + bq 2 sign(q) exp(−c|qx|) (7)

Page 1 and 2: Inverted oscillators & collapse of
Page 3 and 4: Table of contents Smilansky’s mod
Page 5 and 6: Smilansky’s ”irreversible” mo
Page 7 and 8: Boxing the particle Let the particl
Page 9 and 10: Dynamics of Smilansky’s model II
Page 12 and 13: Band formalism, II (ψ, Hψ) = (ψ,
Page 14 and 15: BA&WL Theory Birkhoff (1911), Adams
Page 16 and 17: Application to the inverted oscilla
Page 18: Formal Eigenfunctions Sequences {u
Page 21 and 22: BA&WL again ’Exceptional’ energ
Page 23 and 24: Spectral Expansion Theorem For Ψ(E
Page 25 and 26: Collapse If α > ω then, for any
Page 27 and 28: Band formalism Born-Oppenheimer-lik
Page 29: ”Phase transition” α < ω α >