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Dive into the research topics where Peter Kaus is active.

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Featured researches published by Peter Kaus.


Modern Physics Letters A | 1988

A BCS QUARK MASS MATRIX

Peter Kaus; Sydney Meshkov

The quark mass gap and quark mass hierarchy is obtained by introducing a BCS interaction among ur-quarks. A 3×3 quark mass matrix with equal matrix elements, i.e., with all ur-flavors interacting with the same strength, has eigenvalues 0, 0 and 3; both the quark charge −1/3 and charge +2/3 systems with one heavy quark and two almost massless quarks resemble these eigenvalues. The physical mass splittings between the two lightest quarks come from higher-order corrections to the mass matrix which are obtained by fitting the Kobayashi-Maskawa matrix VKM.


Journal of Physics G | 1999

ON NEUTRINO MASSES AND LEPTONIC MIXING

Paul M. Fishbane; Peter Kaus

Using recent data on neutrino oscillations, we argue that a hierarchical solution for neutrino masses in a three-family context is possible, and that the masses of the and ? neutrinos are very nearly determined within that possibility. We also examine the predictions of a model that determines neutrino and charged lepton mass matrices as well as its consistency with data.


arXiv: High Energy Physics - Phenomenology | 2003

Neutrino mass matrix and hierarchy

Peter Kaus; S. Meshkov

We build a model to describe neutrinos based on strict hierarchy, incorporating as much as possible, the latest known data, for Δ_sol and Δ_atm and for the mixing angles determined from neutrino oscillation experiments, including that from KamLAND. Since the hierarchy assumption is a statement about mass ratios, it lets us obtain all three neutrino masses. We obtain a mass matrix, M_ν and a mixing matrix, U, where both M_ν and U are given in terms of powers of Λ, the analog of the Cabibbo angle λ in the Wolfenstein representation, and two parameters, ρ and k, each of order one. The expansion parameter, Λ, is defined by Λ^2 = m_2/m_3 = √(Δ_sol/Δ_atm) ≈ 0.16, and ρ expresses our ignorance of the lightest neutrino mass m_l, (m_1 = ρ(Λ^4)m_3), while k scales s_13 to the experimental upper limit, s_13 = k(Λ^2)≈ 0.16k. These matrices are similar in structure to those for the quark and lepton families, but with Λ about 1.6 times larger than the λ for the quarks and charged leptons. The upper limit for the effective neutrino mass in double β-decay experiments is 4 × 10^(–3)eV if s_13 = 0 and 6 × 10^(–3)eV if s_13 is maximal. The model, which is fairly unique, given the hierarchy assumption and the data, is compared to supersymmetric extension and texture zero models of mass generation.


Physics Letters B | 2005

Neutrino masses and mixing from hierarchy and symmetry

Peter Kaus; S. Meshkov

We construct a model that allows us to determine the three neutrino masses directly from the experimental mass squared differences,


Annals of Physics | 1978

Test of the α-expansion method for extracting the hadronic spectrum in QCD: The harmonic oscillator☆

Peter Kaus; Alexander A. Migdal

\Delta_{\rm atm}


Journal of Theoretical Biology | 1976

Possible adaptive values of the resonant slave in biological clocks.

Peter Kaus

and


Journal of Physics G | 2000

On neutrinos and fermionic mass patterns

Paul M. Fishbane; Peter Kaus

\Delta_{\rm sol}


Annals of the New York Academy of Sciences | 1989

BCS Mass Matricesa

Peter Kaus; Sydney Meshkov

, together with the assumption that


Nuclear Physics | 1982

An approximation method for bound states in quantum chromodynamics

Paul M. Fishbane; Stephen G. Gasiorowicz; Peter Kaus

\Lambda = \surd (1/6) = \surd (m_2/m_3)


Archive | 1980

Experimental and theoretical high energy physics. Progress report 1 Oct 1979 to 30 Sep 1980

S. Gasiorowicz; Paul M. Fishbane; Peter Kaus; D. A. Geffen; Warren J. Wilson; Hiroshi Suura; Emmanuel Haqq; Jonathan L. Rosner; Waikwok Kwong; Jonathan F. Schonfeld; Chris Quigg; H. B. Thacker; Peter Moxhay; R. W. Robinett; Gabriel Karl; Sydney Meshkov

. The parameter,

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Bipin R. Desai

University of California

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Shu-Yuan Chu

University of California

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Dana Beavis

University of California

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Sydney Meshkov

University of Pittsburgh

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S. Meshkov

California Institute of Technology

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F. Zachariasen

California Institute of Technology

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