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Early Stage In Vitro Bioprofiling of Potential Low-Molecular-Weight Organoboron Compounds for Boron Neutron Capture Therapy (BNCT)-Proposal for a Guide. [PDF]
Leśnikowski ZJ+9 more
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Radiative corrections: from medium to high energy experiments. [PDF]
Afanasev A+18 more
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An overview of neuro-ophthalmic disorders at Jenna Ophthalmic Center, Baghdad, Iraq (2021-2022). [PDF]
Majeed HA+18 more
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Pion, pion-pion, and pion-nucleus interactions
Physics of Atomic Nuclei, 2002This survey is devoted to describing the early studies of I.I. Gurevich on pion physics that were performed by the photoemulsion method and the studies of the pion-pion interaction that were made by his colleagues on the basis of the hydrogen-bubble-chamber and the magnetic-spectrometer method (as well as on the basis of the photoemulsion method).
Konstantin N. Mukhin+2 more
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Pion-Nucleon Scattering and Pion-Pion Interactions
Physical Review, 1962Low energy $s$- and $p$-wave $\ensuremath{\pi}\ensuremath{-}N$ scattering is analyzed by partial wave dispersion relations. From the experimental $\ensuremath{\pi}\ensuremath{-}N$ phase shifts we derive the "discrepancies" in the physical energy region and on the crossed cut.
JAMES HAMILTON+3 more
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Physical Review C, 1989
A potential containing a one-pion-exchange tail and regularized at the origin by means of three parameters is used to construct several families of deuteron wave functions, which are employed in the assessment of the influence of the inner parts of the potential over observables such as ${r}_{m}$, \ensuremath{\eta}, and Q.
Ballot, J.L.+2 more
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A potential containing a one-pion-exchange tail and regularized at the origin by means of three parameters is used to construct several families of deuteron wave functions, which are employed in the assessment of the influence of the inner parts of the potential over observables such as ${r}_{m}$, \ensuremath{\eta}, and Q.
Ballot, J.L.+2 more
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Pion-Pion and Pion-Kaon Scattering
Physical Review, 1960The pseudopotential method is used to calculate that low-lying excitation energies of a Bose gas of hard spheres at T = 0 to an order beyond that previously calculated by this technique. The results are in agreement with those obthined by Beliaev using a different approach. The phonon velocity is found to be equal to the velocity of compressional waves
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