Results 191 to 200 of about 39,475 (232)

Synthesis of Polyhydroxylated Pyrrolidinyl Analogs of Sugar Nucleotides. Experimental and Computational Studies on Their Interactions With GalNAC‐T's

ChemBioChem, Volume 27, Issue 7, 14 April 2026.
A multidisciplinary approach based on organic synthesis supported by quantum mechanical calculations, efficient phosphorylation methods, affinity studies using conventional techniques and saturation transfer difference nuclear magnetic resonance, together with molecular dynamics simulations, has enabled the preparation of nucleotide analogs with ...
Pedro Merino, Veronica Juste, Alejandro Montesa, Sandra Pereira, Sara Orta, Manuel Pedrón, Ana I. Jiménez, Sonsoles Martín‐Santamaría, Ramón Hurtado‐Guerrero, Ignacio Delso, Tomás Tejero   +10 more
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2‐Phenylquinolines Exhibit Anti‐Severe Acute Respiratory Syndrome Coronavirus‐2 Activity Through the Nonstructural Protein 13 Helicase Inhibition

ChemMedChem, Volume 21, Issue 7, 14 April 2026.
A SAR study led to the identification of new 2‐phenylquinoline‐based derivatives that exhibit anti‐Severe Acute Respiratory Syndrome Coronavirus‐2 (SARS‐CoV‐2) activity by acting as ATP‐competitive inhibitors of nonstructural protein 13 (nsp13) helicase.
Giada Cernicchi, Maria Giulia Nizi, Roberta Emmolo, Leentje Persoons, Manon Laporte, Dirk Jochmans, Isabella Romeo, Giacomo Pepe, Ciro Milite, Pietro Campiglia, Jacopo Spezzini, Alma Martelli, Simone Brogi, Francesca Esposito, Tommaso Felicetti, Serena Massari, Giuseppe Manfroni, Stefano Sabatini, Gianluca Sbardella, Stefano Alcaro, Johan Neyts, Angela Corona, Enzo Tramontano, Steven De Jonghe, Oriana Tabarrini   +24 more
wiley   +1 more source

Nonlinear Filtering, Bellman Equations, and Schrodinger Equations

Nonlinear Filtering, Bellman Equations, and Schrodinger Equations
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ANALYTIC SOLUTIONS TO NONLINEAR SCHRODINGER EQUATIONS (Microlocal Analysis of the Schrodinger Equation and Related Topics)

ANALYTIC SOLUTIONS TO NONLINEAR SCHRODINGER EQUATIONS (Microlocal Analysis of the Schrodinger Equation and Related Topics)
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Wave transport in fractional Schrodinger equations

Optical and Quantum Electronics, 2019
In this paper, we have investigated the localization of an input spatial soliton as it propagates through a system where can be described by a fractional Schrodinger equation. In order to solve the Schrodinger equation, we have used a split-step Fourier method. We have also precisely presented the algorithm.
Mahboubeh Ghalandari, M. Solaimani
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Dispersive properties of Schrodinger equations

2005
This thesis mainly concerns the dispersive properties of Schrodinger equations with certain potentials, and some of their consequences. First, we consider the charge transfer models in R^n with n > 2. In this case, the potential is a sum of several individual real-valued potentials, each moving with constant velocities.
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The Linear Schrodinger Equation

2009
In this chapter, we study smoothing properties of solutions of the initial value problem to the linear Schrodinger equation. In Section 4.1 we present general basic results related to solutions of the initial value problem. The global smoothing properties of solutions of the linear problem which are described by estimates of the type \(L^q(\mathbb{R}:L^
Felipe Linares, Gustavo Ponce
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Fractional Schrodinger equation and anomalous relaxation

2021
We review and extend some results for the fractional Schrodinger equation by considering nonlocal terms or potential given in terms of delta functions. For each case, we have obtained the solution in terms of the Green function approach.
Lenzi, Ervin K., Evangelista, Luiz R., Zola, Rafael S., Petreska, Irina, Sandev, Trifce (Prof. Dr.)   +4 more
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Schrodinger Equation and Hamilton's Equations

    In (1), it is suggested that one may obtain the Schrodinger equation by using Hamilton’s equations as a starting point, i.e  dp/dt = - dH/dq and dq/dt = dH/dp. (1) defines new variables phi(x,t) = ap+ibq  and phi*(x,t) and writes: iC dphi/dt partial = {phi, H} and iC dphi*/dt partial ={ phi*, H}, where {} are the Poisson brackets.
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General Quasilinear Schrödinger Equation

2009
In this chapter we shall study the local solvability of the initial value problem (IVP) associated with the general quasilinear Schrodinger equation.
Felipe Linares, Gustavo Ponce
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