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• Якушевич Л. В. Как построить математическую модель расплетания двойной спирали днк? Математика. Компьютер. Образование, 2000, вып.7, с.696-702
• Abarbanel S. S., Chertock A. E. Strict stability of high-order compact implicit finite-difference schemes: the role of boundary conditions for hyperbolic PDEs, I // J. Comput. Phys., 2000, v. 160, p. 42 - 66.
• Abarbanel S. S., Chertock A. E., Yefet A. Strict stability of high-order compact implicit finite-difference schemes: the role of boundary conditions for hyperbolic PDEs, II // J. Comput. Phys., 2000, v. 160, p. 67 - 87.
• Alekhina N. D., Kharltonashvili E. V., Riznichenko G. Yu., Plusnina T. Yu., Sidorov S. V., Rubin A. B. A Multi Compartments Model of Nitrate Metabolism Regulation in Plant Roots // Journal of Biological Systems, 2000, Vol. 8, No.3, pp. 219-235
  A new concept illustrated by a corresponding mathematical model of nitrate metabolism regulation is proposed. The model is based on the root nitrate compartmentat ion in several functional pools: storage, metabolic and mobile (MobP) intended for translocation to shoots. Data on nitrate uptake, compartmentation, reduction in intact roots and translocation to shoots were obtained on steady state wheat seedlings grown at 25° and 12°C in the root zone. The net uptake, influx/efflux ratio, MobP size and translocation changed depending on the medium temperature. The oscillations of the net uptake rate, nitrate tissue concentration and its temperature modification were revealed. The scheme of regulation is based on the idea that net uptake through nitrate influx/efflux is under the control of the nitrate of MobP which size was dependent on the nitrate translocation into shoots. The mathematical model is represented by a system of ordinary differential equations simplified according to the time hierarchy of reactions. It has a limit cycle at definite values of parameters. The model postulates the mechanism of a positive feedback regulation of newly absorbed nitrate transfer into translocated pool formed in the root cortex. Theoretical results are verified experimentally.
• Aota Y., Nakajima H. Mathematical analysis on coexistence conditions of phytoplankton and bacteria systems with nutrient recycling // Ecol. Modelling, 2000, v. 135, p. 17 - 31.
• Arega F., Lee J. H. W. Long-term circulation and eutrophication model for Tolo Harbour, Hong Kong // Water Quality and Ecosystem Modeling, 2000, v. 1, p. 169 - 192.
• Auger P., Charles S., Viala M., Poggiale J.-C. Aggregation and emergence in ecological modelling: integration of ecological levels // Ecol. Modelling, 2000, v. 127, p. 11 - 20.
• Balsara D. S., Shu C.-W. Monotonicity preserving weighted essentially non-oscillatory schemes with increasingly high order of accuracy // J. Comput. Phys., 2000, v. 160, p. 405 - 452.
• Bensabat J., Zhou Q., Bear J. An adaptive pathline-based particle tracking algorithm for the Eulerian-Lagrangian method // Adv. Water Res., 2000, v. 23, p. 383 - 397.
• Blmel K. An approximate analytical solution of flux-profile relationships for the atmospheric surface layer with different momentum and heat roughness lengths // Boundary-Layer Meteorol., 2000, v. 97, p. 251 - 271.
• Bonnet M.-P., Poulin M., Devaux J. Numerical modeling of thermal stratification in a lake reservoir. Methodology and case study // Aquat. Sci., 2000, v. 62, p. 105 - 124.
• Bussenschutt M., Pahl-Wostl C. A discrete, allometric approach to the modeling of ecosystem dynamics // Ecol. Modelling, 2000, v. 126, p. 33 - 48.
• Calhoun D., Le Veque R. J. A cartesian grid finite-volume method for the advection-diffusion equation in irregular geometries // J. Comput. Phys., 2000, v. 157, p. 143 - 180.
• Causon D. M., Ingram D. M., Mingham C. G., Yang G., Pearson R. V. Calculation of shallow water flows using a Cartesian cut cell approach // Adv. Water Res., 2000, v. 23, p. 545 - 562.
• Cerco C. F. Phytoplankton kinetics in the Chesapeake Bay eutrophication Model // Water Quality and Ecosystem Modeling, 2000, v. 1, p. 5 - 49.
• Csallner A. E., Csendes T., Markot M. C. Multisection in interval branch-and-bound methods for global optimization. I. Theoretical Results // J. Global Optimization, 2000, v. 16, p. 371 - 392.
• De Bruin H. A. R., Ronda R. J., Van De Wiel B. J. H. Approximate solutions for the Obukhov length and the surface fluxes in terms of bulk Richardson numbers // Boundary-Layer Meteorol., 2000, v. 95, p. 145 - 157.
• Falkowski P. G. Rationalizing elemental ratios in unicellular algae // J. Phycol., 2000, v. 36, p. 3 - 6.
• Finkel Z. V., Irwin A. J. Modeling size-dependent photosynthesis: light absorption and the allometric rule // J. Theor. Biol., 2000, v. 204, p. 361 - 369.
• Fonseca J. C., Marques J. C., Paiva A. A., Freitas A. M., Madeira V. M. C., Jorgensen S. E. Nuclear DNA in the determination of weighing factors to estimate exergy from organisms biomass // Ecol. Modelling, 2000, v. 126, p. 179 - 189.

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