Search Results - "Ambrose, David"

Decade-long leukaemia remissions with persistence of CD4+ CAR T cells by Melenhorst, J. Joseph, Chen, Gregory M., Wang, Meng, Porter, David L., Chen, Changya, Collins, McKensie A., Gao, Peng, Bandyopadhyay, Shovik, Sun, Hongxing, Zhao, Ziran, Lundh, Stefan, Pruteanu-Malinici, Iulian, Nobles, Christopher L., Maji, Sayantan, Frey, Noelle V., Gill, Saar I., Loren, Alison W., Tian, Lifeng, Kulikovskaya, Irina, Gupta, Minnal, Ambrose, David E., Davis, Megan M., Fraietta, Joseph A., Brogdon, Jennifer L., Young, Regina M., Chew, Anne, Levine, Bruce L., Siegel, Donald L., Alanio, Cécile, Wherry, E. John, Bushman, Frederic D., Lacey, Simon F., Tan, Kai, June, Carl H.

“…The adoptive transfer of T lymphocytes reprogrammed to target tumour cells has demonstrated potential for treatment of various cancers 1 – 7 . However, little…”
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PD-1 blockade modulates chimeric antigen receptor (CAR)–modified T cells: refueling the CAR by Chong, Elise A., Melenhorst, J.Joseph, Lacey, Simon F., Ambrose, David E., Gonzalez, Vanessa, Levine, Bruce L., June, Carl H., Schuster, Stephen J.

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Existence Theory for a Time-Dependent Mean Field Games Model of Household Wealth by Ambrose, David M.

“…We study a nonlinear system of partial differential equations arising in macroeconomics which utilizes a mean field approximation. This system together with…”
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Well-Posedness of a Model Equation for Water Waves in Fluids with Odd Viscosity by Liu, Shunlian, Ambrose, David M.

“…We study an asymptotic model for the motion of capillary-gravity waves in a fluid with non-Newtonian viscosity (known as odd viscosity ). This model was one of…”
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Induction of resistance to chimeric antigen receptor T cell therapy by transduction of a single leukemic B cell by Ruella, Marco, Xu, Jun, Barrett, David M., Fraietta, Joseph A., Reich, Tyler J., Ambrose, David E., Klichinsky, Michael, Shestova, Olga, Patel, Prachi R., Kulikovskaya, Irina, Nazimuddin, Farzana, Bhoj, Vijay G., Orlando, Elena J., Fry, Terry J., Bitter, Hans, Maude, Shannon L., Levine, Bruce L., Nobles, Christopher L., Bushman, Frederic D., Young, Regina M., Scholler, John, Gill, Saar I., June, Carl H., Grupp, Stephan A., Lacey, Simon F., Melenhorst, J. Joseph

“…We report a patient relapsing 9 months after CD19-targeted CAR T cell (CTL019) infusion with CD19 – leukemia that aberrantly expressed the anti-CD19 CAR. The…”
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Well-posedness, ill-posedness, and traveling waves for models of pulsatile flow in viscoelastic vessels by Kim, Hyeju, Ambrose, David M.

“…We study dispersive models of fluid flow in viscoelastic vessels, derived in the study of blood flow. The unknowns in the models are the velocity of the fluid…”
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Global Existence and Analyticity for the 2D Kuramoto–Sivashinsky Equation by Ambrose, David M., Mazzucato, Anna L.

“…There is little analytical theory for the behavior of solutions of the Kuramoto–Sivashinsky equation in two spatial dimensions over long times. We study the…”
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Global Solutions of the Two-Dimensional Kuramoto–Sivashinsky Equation with a Linearly Growing Mode in Each Direction by Ambrose, David M., Mazzucato, Anna L.

“…We consider the Kuramoto–Sivashinsky equation in two space dimensions. We establish the first proof of global existence of solutions in the presence of a…”
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A small-scale decomposition for 3D boundary integral computations with surface tension by Ambrose, David M., Siegel, Michael, Tlupova, Svetlana

“…An efficient, non-stiff boundary integral method for the initial value problem for interfacial Darcy flow (which is a model of porous media flow) in three…”
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Numerical algorithms for water waves with background flow over obstacles and topography by Ambrose, David M., Camassa, Roberto, Marzuola, Jeremy L., McLaughlin, Richard M., Robinson, Quentin, Wilkening, Jon

“…We present two accurate and efficient algorithms for solving the incompressible, irrotational Euler equations with a free surface in two dimensions with…”
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Global Solutions and Ill-Posedness for the Kaup System and Related Boussinesq Systems by Ambrose, David M., Bona, Jerry L., Milgrom, Timur

“…The two-way propagation of a certain class of long-crested water waves is governed approximately by systems of Boussinesq-type equations. First introduced by…”
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Fokas integral equations for three dimensional layered-media scattering by Ambrose, David M., Nicholls, David P.

“…The scattering of acoustic waves by periodic structures is of central importance in a wide range of problems of scientific and technological interest. This…”
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Gravity perturbed Crapper waves by Akers, Benjamin F., Ambrose, David M., Wright, J. Douglas

“…Crapper waves are a family of exact periodic travelling wave solutions of the free-surface irrotational incompressible Euler equations; these are pure…”
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The Zero Surface Tension Limit of Three-dimensional Water Waves by Ambrose, David M., Masmoudi, Nader

“…We establish that the limit of the water wave with surface tension, as surface tension vanishes, is the water wave without surface tension. The main tool is an…”
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A perturbation problem for transmission eigenvalues by Ambrose, David M., Cakoni, Fioralba, Moskow, Shari

“…In this paper, we consider a perturbation problem for real transmission eigenvalues. Real transmission eigenvalues are of particular interest in inverse…”
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The zero surface tension limit two-dimensional water waves by Ambrose, D., Masmoudi, N.

“…We consider two‐dimensional water waves of infinite depth, periodic in the horizontal direction. It has been proven by Wu (in the slightly different…”
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Author Correction: Decade-long leukaemia remissions with persistence of CD4+ CAR T cells by Melenhorst, J. Joseph, Chen, Gregory M., Wang, Meng, Porter, David L., Chen, Changya, Collins, McKensie A., Gao, Peng, Bandyopadhyay, Shovik, Sun, Hongxing, Zhao, Ziran, Lundh, Stefan, Pruteanu-Malinici, Iulian, Nobles, Christopher L., Maji, Sayantan, Frey, Noelle V., Gill, Saar I., Loren, Alison W., Tian, Lifeng, Kulikovskaya, Irina, Gupta, Minnal, Ambrose, David E., Davis, Megan M., Fraietta, Joseph A., Brogdon, Jennifer L., Young, Regina M., Chew, Anne, Levine, Bruce L., Siegel, Donald L., Alanio, Cécile, Wherry, E. John, Bushman, Frederic D., Lacey, Simon F., Tan, Kai, June, Carl H.

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Computation of symmetric, time-periodic solutions of the vortex sheet with surface tension by Ambrose, David M, Wilkening, Jon

“…A numerical method is introduced for the computation of time-periodic vortex sheets with surface tension separating two immiscible, irrotational,…”
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Periodic traveling interfacial hydroelastic waves with or without mass by Akers, Benjamin F., Ambrose, David M., Sulon, David W.

“…We study the motion of an interface between two irrotational, incompressible fluids, with elastic bending forces present; this is the hydroelastic wave…”
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Modulation of Morphine Analgesia, Antinociceptive Tolerance, and Mu-Opioid Receptor Binding by the Cannabinoid CB2 Receptor Agonist O-1966 by Reichenbach, Zachary W, DiMattio, Kelly, Rajakaruna, Suren, Ambrose, David, Cornwell, William D, Tallarida, Ronald J, Rogers, Thomas, Liu-Chen, Lee-Yuan, Tuma, Ronald F, Ward, Sara Jane

“…Acutely, non-selective cannabinoid (CB) agonists have been shown to increase morphine antinociceptive effects, and we and others have also demonstrated that…”
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