Results 211 to 220 of about 3,969 (253)
Shell Formulation in Soft Gelatin Capsules: Design and Characterization. [PDF]
Naharros-Molinero A +3 more
europepmc +1 more source
ABSTRACT Background and Objectives Multiple sclerosis (MS) exhibits racially disparate rates of disease progression. Black people with MS (B‐PwMS) experience a more severe disease course than non‐Hispanic White people with MS (NHW‐PwMS). Here we investigated structural and functional connectivity as well as structure–function decoupling in the ...
Emilio Cipriano +11 more
wiley +1 more source
ABSTRACT Objective Cognitive decline is a disabling and variable feature of Parkinson disease (PD). While cholinergic system degeneration is linked to cognitive impairments in PD, most prior research reported cross‐sectional associations. We aimed to fill this gap by investigating whether baseline regional cerebral vesicular acetylcholine transporter ...
Taylor Brown +6 more
wiley +1 more source
Multidimensional Profiling of MRI‐Negative Temporal Lobe Epilepsy Uncovers Distinct Phenotypes
ABSTRACT Objective Although hippocampal sclerosis (TLE‐HS) represents the most frequent cause of temporal lobe epilepsy (TLE), up to 30% of patients show no lesion on visual MRI inspection (TLE‐MRIneg). These cases pose diagnostic and therapeutic challenges and are underrepresented in surgical series.
Alice Ballerini +28 more
wiley +1 more source
Acanthamoeba castellaniias a model for unveilingCampylobacter jejunihost-pathogen dynamics
Nasher F, Lehri B, Stabler R, Wren BW.
europepmc +1 more source
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Linear preserves of logarithm majorization
2023Summary: Let \(X\), \(Y\in \mathbb{R}^n\), \(X\), \(Y>0\), we say \(X\) logarithm majorized by \(Y\), written \(X\prec_{\log} Y\) if \(\log X\prec \log Y\). Let \(M_{nm}^+\) be the collection of matrices with positive entries. For \(X\), \(Y\in M_{nm}^+\), it is said that \(X\) is \textit{logarithm column (row) majorized} by \(Y\), and is denoted as ...
Mohammadhasani, Ahmad +2 more
openaire +2 more sources
Normal-Preserving Linear Mappings
Canadian Mathematical Bulletin, 1994AbstractLet H be a Hilbert space, dim H ≥ 3, and B(H) the algebra of all bounded linear operators on H. We characterize bijective linear mappings on B(H) that preserve normal operators.
Brešar, Matej, Šemrl, Peter
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The American Mathematical Monthly, 2001
Linear preserver problems is an active research area in matrix and operator theory. These problems involve certain linear operators on spaces of matrices or operators. We give a general introduction to the subject in this article. In the first three sections, we discuss motivation, results, and problems.
Chi-Kwong Li, Stephen Pierce
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Linear preserver problems is an active research area in matrix and operator theory. These problems involve certain linear operators on spaces of matrices or operators. We give a general introduction to the subject in this article. In the first three sections, we discuss motivation, results, and problems.
Chi-Kwong Li, Stephen Pierce
openaire +1 more source
Non-Linear Spectrum-Preserving Maps
Bulletin of the London Mathematical Society, 2000Summary: Let \({\mathcal M}_n\) denote the space of complex \(n\times n\) matrices, and let \(\Omega_n\) denote the spectral unit ball of \({\mathcal M}_n\), namely the set of matrices in \({\mathcal M}_n\) whose eigenvalues lie within the open unit disc. As a step towards the eventual classification of the holomorphic automorphisms of \(\Omega_n\), we
Baribeau, Line, Ransford, Thomas
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Linear Preservers of Quadratic Operators
Mediterranean Journal of Mathematics, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Oudghiri, Mourad, Souilah, Khalid
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