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Showing 1 to 4 of 4 for “"L2-type"”.

  1. Surfactant Aggregation in the Bulk Fluid and at the Fluid-Wall Interface

    … wall fields modeled is characterized by L2 type adsorption isotherms. The surface cluster distribution is determined. Using a clustering analysis, the adsorption isotherm is predicted using bulk and surface cluster standard potentials. A new analytical model is proposed which can be used …

    uiuc Repository record for Surfactant Aggregation in the Bulk Fluid and at the Fluid-Wall Interface (opens in a new tab)

  2. Measurement of ignition delay time of jet fuels in shock tube for the development of the chemical kinetic mechanism

    … that combines ignition-delay RMSE and L1/L2-type regularization, with tight parameter bounds to preserve physical plausibility. The optimized mechanisms correct the baseline underprediction of F-24 ignition delays in the negative-temperature-coefficient and low-temperature regimes while …

    uiuc Repository record for Measurement of ignition delay time of jet fuels in shock tube for the development of the chemical kinetic mechanism (opens in a new tab)

  3. Backward stochastic differential equations with jumps are stable

    … for both continuous-time and discrete-time L2type approximations, which can turn out to be particularly useful for the well-posedness of numerical schemes for BSDEs. These results are presented in the second and the fourth chapter of this thesis. In the third chapter the stability of …

    tu-berlin Repository record for Backward stochastic differential equations with jumps are stable (opens in a new tab)

  4. Algorithmic analysis of presentations of groups and modules

    … normal subgroups N of G with the quotient G/N of type L_2 is finite or infinite and is therefore called a L_2-quotient algorithm. A finite group is called to be of L_2-type, if it is isomorphic to PSL (2,p^n) or to PGL (2,p^n) for some prime number p and some natural number n. The significance of …

    aachen Repository record for Algorithmic analysis of presentations of groups and modules (opens in a new tab)