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Hunsrückquerbahn wird doch nicht dieses Jahr fertig
Seit Ende 2023 saniert die Bahn die Hunsrückquerbahn. Doch die Bauarbeiten verzögern sich jetzt, weil die Bahn noch immer kein geeignetes Unternehmen für die weiteren Arbeiten gefunden hat.
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Hunsrückquerbahn wird doch nicht dieses Jahr fertig
Seit Ende 2023 saniert die Bahn die Hunsrückquerbahn. Doch weil die Ausschreibung laut Bahn kein Ergebnis brachte, verzögern sich die Bauarbeiten.

Im aktuellen Podcast #CaucasusDigest von #OCMedia wurde mit drei Experten über mögliche Kriegsgefahr zwischen #Armenien und

Hybridized Convolutional Neural Networks and Long Short-Term Memory for Improved Alzheimer's Disease Diagnosis from MRI Scans
Maleka Khatun, Md Manowarul Islam, Habibur Rahman Rifat, Md. Shamim Bin Shahid, Md. Alamin Talukder, Md Ashraf Uddin
https://arxiv.org/abs/2403.05353

Hybridized Convolutional Neural Networks and Long Short-Term Memory for Improved Alzheimer's Disease Diagnosis from MRI Scans
Brain-related diseases are more sensitive than other diseases due to several factors, including the complexity of surgical procedures, high costs, and other challenges. Alzheimer's disease is a common brain disorder that causes memory loss and the shrinking of brain cells. Early detection is critical for providing proper treatment to patients. However, identifying Alzheimer's at an early stage using manual scanning of CT or MRI scans is challenging. Therefore, researchers have delved into the e…

Dynamical Behavior of a Stochastic Epidemiological Model: Stationary Distribution and Extinction of a SIRS Model with Stochastic Perturbations
Achraf Zinihi, Moulay Rchid Sidi Ammi, Matthias Ehrhardt
https://arxiv.org/abs/2404.09233

Dynamical Behavior of a Stochastic Epidemiological Model: Stationary Distribution and Extinction of a SIRS Model with Stochastic Perturbations
This paper deals with a new epidemiological model of SIRS with stochastic perturbations. The primary objective is to establish the existence of a unique non-negative nonlocal solution. Using the basic reproduction number $\mathscr{R}_0$ derived from the associated deterministic model, we demonstrate the existence of a stationary distribution in the stochastic model. In addition, we study the fluctuation of the unique solution of the deterministic problem around the disease-free equilibrium unde…

Trace Principle for Riesz Potentials on Herz-Type Spaces and Applications
M. Ashraf Bhat, G. Sankara Raju Kosuru
https://arxiv.org/abs/2403.05929 https://<…

Trace Principle for Riesz Potentials on Herz-Type Spaces and Applications
We establish trace inequalities for Riesz potentials on Herz-type spaces and discuss the optimality of conditions imposed on specific parameters. We also present some applications in the form of Sobolev-type inequalities, including the Gagliardo-Nirenberg-Sobolev inequality and the fractional integration theorem in the Herz space setting. In addition, we obtain a Sobolev embedding theorem for Herz-type Sobolev spaces.

Trace Principle for Riesz Potentials on Herz-Type Spaces and Applications
M. Ashraf Bhat, G. Sankara Raju Kosuru
https://arxiv.org/abs/2403.05929 https://<…

Trace Principle for Riesz Potentials on Herz-Type Spaces and Applications
We establish trace inequalities for Riesz potentials on Herz-type spaces and discuss the optimality of conditions imposed on specific parameters. We also present some applications in the form of Sobolev-type inequalities, including the Gagliardo-Nirenberg-Sobolev inequality and the fractional integration theorem in the Herz space setting. In addition, we obtain a Sobolev embedding theorem for Herz-type Sobolev spaces.