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Where is this web site, with these papers?

Thanks,
Todd D.


patanie@my-dejanews.com wrote in message
<77h2nt$mbc$1@nnrp1.dejanews.com>...
>1997
>
>THE ADAMANTINE AETHER
>
>David Ritz Finkelstein
>
>[TeX][Postscript]
>
>Abstract:
>
>We describe the vacuum as a crystalline hierarchy of creations and
>annihilations, without the usual underlying absolute set of spacetime
points.
>What goes on in nature according to this theory is the generation of
quantum
>spacetime points out of their immediate predecessors. The causal
connections
>among points are just their family tree: Topology is genealogy. The
physical
>fields and quanta are smoothed descriptions of these connections or of
their
>departure from the vacuum mode, ripples on the face of the vacuum. A
>hypercubic unit cell provides the correct spacetime symmetries with the
>correct internal quark symmetries. Thought experiments suggest that the
main
>limit to the precision of spacetime coordinates is a Compton time, not the
>Planck time. This makes room for the fundamental quantum of time to appear
at
>presently accessible energies.
>
>
>
>REALIZATIONS OF CAUSAL MANIFOLDS BY QUANTUM FIELDS
>
>Heinrich Saller
>
>[TeX][Postscript]
>
>Abstract:
>
>Quantum mechanical operators and quantum fields are interpreted as
>realizations of timespace manifolds. Such causal manifolds are parametrized
>by the classes of the positive unitary operations in all complex
operations,
>i.e. by the homogenous spaces D(n)=GL(C^n_R)/U(n) with n=1 for mechanics
and
>n=2 for relativistic fields. The rank n gives the number of both the
discrete
>and continuous invariants used in the harmonic analysis, i.e. two
>characteristic masses in the relativistic case. 'Canonical' field theories
>with the familiar divergencies are inappropriate realizations of the real
>4-dimensional causal manifold D(2). Faithful timespace realizations do not
>lead to divergencies. In general they are reducible, but nondecomposable -
in
>addition to representations with eigenvectors (states, particle) they
>incorporate principal vectors without a particle (eigenvector) basis as
>exemplified by the Coulomb field.
>
>
>
>TOPOLOGY AT THE PLANCK LENGTH
>
>John Madore, L.A. Saeger
>
>[TeX][Postscript]
>
>Abstract:
>
>A basic arbitrariness in the determination of the topology of a manifold at
>the Planck length is discussed. An explicit example is given of a "smooth"
>change in topology from the 2-sphere to the 2-torus through a sequence of
>noncommuting geometries. Applications are considered to the theory of
>D-branes within the context of the proposed M(atrix) theory.
>
>
>
>1996
>
>BENEATH GAUGE
>
>David Ritz Finkelstein, Heinrich Saller, and Zhong Tang
>
>[TeX][Postscript]
>
>Abstract:
>
>Seeking a relativistic quantum infrastructure for gauge physics, we analyze
>spacetime into three levels of quantum aggregation analogous to atoms,
bonds
>and crystals. Quantum spacetime points with no extension make up more
complex
>link units with microscopic extension, which make up networks with
>macroscopic extension. Such a multilevel quantum theory implies
>parastatistics for the lowest level entities without additional physical
>assumptions. Any hypercubical vacuum mode with off-diagonal long-range
order
>that is covariant under POINCARE also has bonus internal symmetries
somewhat
>like those of the standard model. A vacuum made with the dipole link
proposed
>earlier has too much symmetry. A quadrupole link solves this problem.
>
>
>
>HYPERCRYSTALLINE VACUA
>
>David Ritz Finkelstein, Heinrich Saller, and Zhong Tang
>
>[TeX][Postscript]
>
>Abstract:
>
>Let a quantum network be a Fermi-Dirac assembly of Fermi-Dirac assemblies
>of...of quantum points, interpreted topologically. The simplest
>quantum-network vacuum modes with exact conservation of relativistic
>energy-momentum and angular momentum also support the local non-Abelian
>groups of the standard model, torsion and gravity. The spacetime points of
>these models naturally obey parastatistics. We construct a left-handed
vacuum
>network among others.
>
>
>
>QUANTUM RELATIVITY
>
>David Ritz Finkelstein
>
>Summary:
>
>The author presents a simple algebraic quantum language sharpening and
>deepening that of Bohr, Heisenberg, and von Neumann, with its own
>epistemology, modal structure, and connectives. The core of the language is
>the semigroup of physical actions. The work extends quantum algebra from
>first-order to higher-order propositions, classes and actions; from
positive
>to indefinite metrics; and from quantum systems to quantum sets, quantum
>semigroups, and quantum groups. The author applies the extended quantum
>theory to a spacetime structure, which was taken as a fixed part of the
>classical framework of the original quantum theory. This leads to a simple
>proposal connecting the internal variables of spin, color, and isospin with
>the fine structure of spacetime.
>
>[Home][Top][Papers][Researchers][Links]
>
>
>
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D.
>Koberlein. Contents and Images of submitted papers are copyright via their
>respective authors. Contents and Images of Webpages �1997 Louisburg College
>
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