Results 261 to 269 of about 2,820,589 (269)

Ueber die Amidotoluoldisulfonsäure: \documentclass{article}\pagestyle{empty}\begin{document}$ {\rm C}_6 {\rm H}_{\rm 2} .\mathop {{\rm CH}}\limits^1 _3 \mathop {.{\rm NH}}\limits^2 _2 {\rm .SO}_{\rm 3}^{\rm 3} {\rm H}{\rm .S}\mathop {{\rm O}_{\rm 3} {\rm H}}\limits^{\rm 5} $\end{document}

Justus Liebigs Annalen der Chemie, 1885
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Secretin stimulates $${\rm HCO}_{\rm 3}^{\rm - } $$ and acetate efflux but not Na + / $${\rm HCO}_{\rm 3}^{\rm - } $$ uptake in rat pancreatic ducts

Pfl�gers Archiv European Journal of Physiology, 2001
Ivana Novak, Bettina C. Christoffersen
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State-to-state dynamics of ${\rm{F}}({}^{2}{\rm{P}})+{\rm{HO}}({}^{2}{\rm{\Pi }})\to {\rm{O}}({}^{3}{\rm{P}})+{\rm{HF}}({}^{1}{\rm{\Sigma }}^{+})$ reaction on ${1}^{3}{{\rm{A}}}^{\prime\prime}$ potential energy surface

Chinese Physics B, 2018
Juan Zhao, Hui Wu, Hai-Bo Sun, Li-Fei Wang   +3 more
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?????? ???????? ???????????????????????? ?????????????????????????? ?????????????? ?? Rm ???? ?????????????????? ?????????????????????? ???????? ???????????????????? ???????? ???? ????????????????

2019
The transformation of Wiener's process ??t in ???m is considered by using the multiplicative functional ??t=u(??t)/u(??0), where the function u is similar to a local time type functional on a surface. It is proved that such a transformation is equivalent to a successive application of absolutely continuous change of measure and killing on a surface.
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108.10 Proof without words: ${\rm{tan }}{\pi \over {{\rm{12}}}}{\rm{ = 2 - }}\sqrt 3 {\rm{, tan }}{{{\rm{5}}\pi } \over {{\rm{12}}}}{\rm{ = 2 + }}\sqrt {\rm{3}} $

The Mathematical Gazette
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Colangio-RM, RM pancreas-milza, RM surreni, RM ginecologica.

2000
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The Equation $${\rm{\dot x}}\left( {\rm{t}} \right) = - \alpha {\rm{x}}\left( {{\rm{t}} - 1} \right)\left[ {{\rm{1}} + {\rm{x}}\left( {\rm{t}} \right)} \right]$$

1971
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RM

2023
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The Equation $${\rm{\dot x}}\left( {\rm{t}} \right) = - \alpha {\rm{x}}\left( {{\rm{t}} - 1} \right)\left[ {{\rm{l}} - {\rm{x}}^2 \left( {\rm{t}} \right)} \right]$$

1971
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