Search Results - "Bercovici, H."

Operators invariant relative to a completely nonunitary contraction by Bercovici, H., Timotin, D.

“…Given a contraction A on a Hilbert space H , an operator T on H is said to be A -invariant if ⟨ T x , x ⟩ = ⟨ T A x , A x ⟩ for every x ∈ H such that ‖ A x ‖ =…”
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Observations, Meteorites, and Models: A Preflight Assessment of the Composition and Formation of (16) Psyche by Elkins‐Tanton, L. T., Asphaug, E., Bell, J. F., Bercovici, H., Bills, B., Binzel, R., Bottke, W. F., Dibb, S., Lawrence, D. J., Marchi, S., McCoy, T. J., Oran, R., Park, R. S., Peplowski, P. N., Polanskey, C. A., Prettyman, T. H., Russell, C. T., Schaefer, L., Weiss, B. P., Wieczorek, M. A., Williams, D. A., Zuber, M. T.

“…Some years ago, the consensus was that asteroid (16) Psyche was almost entirely metal. New data on density, radar properties, and spectral signatures indicate…”
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A new approach to subordination results in free probability by Belinschi, S. T., Bercovici, H.

“…We show that the subordination results of D. Voiculescu and Ph. Biane can be deduced from a continuity property of fixed points for analytic…”
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Extremal measures and clockwise overlays by Bercovici, H., Li, W.S., Truong, L.

“…We establish in full generality the correspondence between saturated Horn inequalities and clockwise overlays. This was known in generic cases by work of…”
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Partially defined semigroups relative to multiplicative free convolution by Belinschi, S. T., Bercovici, H.

“…Nica and Speicher have shown that every probability measure on the line belongs to a partial semigroup {μt : t ≥ 1} relative to additive free convolution…”
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Atoms and regularity for measures in a partially defined free convolution semigroup by Belinschi, S. T., Bercovici, H.

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Characterization of singular numbers of products of operators in matrix algebras and finite von Neumann algebras by Bercovici, H., Collins, B., Dykema, K., Li, W.S.

“…We characterize in terms of inequalities the possible generalized singular numbers of a product AB of operators A and B having given generalized singular…”
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Intersections of Schubert varieties and eigenvalue inequalities in an arbitrary finite factor by Bercovici, H., Collins, B., Dykema, K., Li, W.S., Timotin, D.

“…The intersection ring of a complex Grassmann manifold is generated by Schubert varieties, and its structure is governed by the Littlewood–Richardson rule…”
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The Horn Conjecture for Sums of Compact Selfadjoint Operators by Bercovici, H., Li, W. S., Timotin, D.

“…We determine the possible nonzero eigenvalues of compact selfadjoint operators A,$B^{(1)} $,$B^{(2)} $, ...,$B^{(m)} $with the roperty that$A = B^{(1)} +…”
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Superconvergence to the central limit and failure of the Cramér theorem for free random variables by BERCOVICI, H, VOICULESCU, D

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A property of free entropy by BELINSCHI, S. T, BERCOVICI, H

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Exponential decay of the power spectrum of turbulence by Bercovici, H., Constantin, P., Foias, C., Manley, O. P.

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The number of extremal components of a rigid measure by Angiuli, C., Bercovici, H.

“…The Littlewood–Richardson rule can be expressed in terms of measures, and the fact that the Littlewood–Richardson coefficient is one amounts to a rigidity…”
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Obstructions to diagonalization modulo Lorentz ideals by Bercovici, H., Kérchy, L., Kovac, R.

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A note on disjoint invariant subspaces by Bercovici, H.

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Stable Laws and Domains of Attraction in Free Probability Theory by Bercovici, Hari, Pata, Vittorino, Biane, Philippe

“…In this paper we determine the distributional behavior of sums of free (in the sense of Voiculescu) identically distributed, infinitesimal random variables…”
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A family of reductions for Schubert intersection problems by Bercovici, H., Li, W. S., Timotin, D.

“…We produce a family of reductions for Schubert intersection problems whose applicability is checked by calculating a linear combination of the dimensions…”
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A real variable restatement of Riemann’s hypothesis by Bercovici, H., Foias, C.

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Confluent operator algebras and the closability property by Bercovici, H., Douglas, R.G., Foias, C., Pearcy, C.

“…Certain operator algebras A on a Hilbert space have the property that every densely defined linear transformation commuting with A is closable. Such algebras…”
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On the Spectra of C 11 -Contractions by Bercovici, H., Kerchy, L.

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