Results 231 to 240 of about 7,586,957 (291)

When everything is violence, nothing is violence: Response to Koot et al. (2025). [PDF]

Conserv Biol
Simpson FO, Pellegrini L, Akinleye-Martins O, Brottem L, Lunanga E, Day C, Ndatabaye EM, Collart L, Muhammad NZ, Verpoorten M, Kopnina H, Sufo R.   +11 more
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Inconsistent Strategies to Mitigate the Effects of Batrachochytrium salamandrivorans, Europe. [PDF]

Emerg Infect Dis
Böning P, Lötters S, Baláž V, Beukema W, Bosch J, Carranza S, Cunningham AA, Erens J, Fisher MC, Garner TWJ, Gilbert MJ, Glaser F, Gortazar C, Grasselli E, Gray MJ, Fernández-Guiberteau D, Kinet T, Kostanjšek R, González DL, Laudelout A, Martel A, Martínez-Silvestre A, Miaud C, Pabijan M, Plewnia A, Preininger D, Rannap R, Salvidio S, Schweinsberg M, Spitzen-van der Sluijs A, Stassen R, Strachinis I, Thumsová B, Virgo J, Vojar J, Veith M, Pasmans F.   +36 more
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Numerical Solution of the Problem of Relaxation Filtration of a Suspension Through a Radial Filter at a Constant Flow Velocity. [PDF]

Membranes (Basel)
Brazhenko V, Khuzhayorov BK, Saydullaev U, Makhmudov J, Beknazarova I.   +4 more
europepmc   +1 more source

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On the conservation laws of PDEs

Reports on Mathematical Physics, 1988
The covariance of methods for obtaining conservation laws for nonlinear partial differential equations is studied [the second author, Riv. Nuovo Cim. 5, No.4, 1-122 (1982; see the review above) and \textit{A. M. Vinogradov}, J. Math. Anal. Appl. 100, 41-129 (1985; Zbl 0548.58015)].
MARINO V, PRASTARO, Agostino
openaire   +3 more sources

On the optimization of a conservation law

Calculus of Variations and Partial Differential Equations, 2004
Consider the Cauchy problem for a conservation law and assume that an integral functional on its solution is defined. In this note we obtain an Euler-Lagrange equation for the stationary points of this functional. An application to the optimal management of traffic flows is considered.
COLOMBO, Rinaldo Mario, GROLI ALESSANDRO
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On Stability of Conservation Laws

SIAM Journal on Mathematical Analysis, 1999
We consider the Cauchy problem for systems of PDEs of the general form $$ u_t=P_0u + \eps_1P_1u +\eps_2 Q(u) + \sum_j D_j F_j(x,t), \quad u=u(x,t). $$ Here $P_0$ has constant coefficients. The terms $\eps_1 P_1u$ and $\eps_2 Q(u)$ describe linear and nonlinear perturbations, respectively, and $\textstyle\sum_j D_j ...
Kreiss, Gunilla, Kreiss, Heinz-Otto, Lorenz, Jens   +2 more
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