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The\\n package contains routines designed for solving ODEs resulting\\n from 1-D, 2-D and 3-D partial differential equations (PDE) that\\n have been converted to ODEs by numerical differencing.\",\"License\":\"GPL (>= 2)\",\"URL\":\"http://desolve.r-forge.r-project.org/\",\"LazyData\":\"yes\",\"Packaged\":\"2011-08-10 08:57:46 UTC; user\",\"Repository\":\"CRAN\",\"Date/Publication\":\"2011-08-10 10:13:15\",\"repoType\":\"cran\"}","created_at":"2016-06-06T12:37:44.000Z","updated_at":"2018-05-09T12:30:21.000Z","maintainer_id":536012},{"uri":"/packages/deSolve/versions/1.10-4","api_uri":"/api/packages/deSolve/versions/1.10-4","canonicalLink":null,"id":7188,"package_name":"deSolve","version":"1.10-4","title":"General solvers for initial value problems of ordinary\n differential equations (ODE), partial differential equations\n (PDE), differential algebraic equations (DAE), and delay\n differential equations (DDE).","description":"Functions that solve initial value problems of a system of\n first-order ordinary differential equations (ODE), of partial\n differential equations (PDE), of differential algebraic\n equations (DAE), and of delay differential equations. The\n functions provide an interface to the FORTRAN functions lsoda,\n lsodar, lsode, lsodes of the ODEPACK collection, to the FORTRAN\n functions dvode and daspk and a C-implementation of solvers of\n the Runge-Kutta family with fixed or variable time steps. The\n package contains routines designed for solving ODEs resulting\n from 1-D, 2-D and 3-D partial differential equations (PDE) that\n have been converted to ODEs by numerical differencing.","release_date":"2012-07-27T15:09:45.000Z","license":"GPL (>= 2)","url":"http://desolve.r-forge.r-project.org/","copyright":null,"readmemd":null,"sourceJSON":"{\"Package\":\"deSolve\",\"Version\":\"1.10-4\",\"Title\":\"General solvers for initial value problems of ordinary\\n differential equations (ODE), partial differential equations\\n (PDE), differential algebraic equations (DAE), and delay\\n differential equations (DDE).\",\"Author\":\"Karline Soetaert , Thomas Petzoldt\\n , R. 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The\n functions provide an interface to the FORTRAN functions lsoda,\n lsodar, lsode, lsodes of the ODEPACK collection, to the FORTRAN\n functions dvode and daspk and a C-implementation of solvers of\n the Runge-Kutta family with fixed or variable time steps. The\n package contains routines designed for solving ODEs resulting\n from 1-D, 2-D and 3-D partial differential equations (PDE) that\n have been converted to ODEs by numerical differencing.","release_date":"2013-04-23T08:22:42.000Z","license":"GPL (>= 2)","url":"http://desolve.r-forge.r-project.org/","copyright":null,"readmemd":null,"sourceJSON":"{\"Package\":\"deSolve\",\"Version\":\"1.10-6\",\"Title\":\"General solvers for initial value problems of ordinary\\n differential equations (ODE), partial differential equations\\n (PDE), differential algebraic equations (DAE), and delay\\n differential equations (DDE).\",\"Author\":\"Karline Soetaert , Thomas Petzoldt\\n , R. 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The package contains routines\n designed for solving ODEs resulting from 1-D, 2-D and 3-D\n partial differential equations (PDE) that have been converted\n to ODEs by numerical differencing.","release_date":"2013-08-15T16:09:54.000Z","license":"GPL (>= 2)","url":"http://desolve.r-forge.r-project.org/","copyright":null,"readmemd":null,"sourceJSON":"{\"Package\":\"deSolve\",\"Version\":\"1.10-7\",\"Title\":\"General Solvers for Initial Value Problems of Ordinary\\n Differential Equations (ODE), Partial Differential Equations\\n (PDE), Differential Algebraic Equations (DAE), and Delay\\n Differential Equations (DDE)\",\"Authors@R\":\"c(person(\\\"Karline\\\",\\\"Soetaert\\\", role = c(\\\"aut\\\",\\\"cre\\\"), \\n email = \\\"karline.soetaert@nioz.nl\\\"),\\n person(\\\"Thomas\\\",\\\"Petzoldt\\\", role = c(\\\"aut\\\", \\\"cre\\\"),\\n email = \\\"Thomas.Petzoldt@TU-Dresden.de\\\"),\\n person(\\\"Woodrow\\\",\\\"Setzer\\\", role = c(\\\"aut\\\", \\\"cre\\\"),\\n email = \\\"setzer.woodrow@epa.gov\\\"),\\n person(\\\"odepack authors\\\", role = \\\"cph\\\"))\",\"Author\":\"Karline Soetaert and Thomas Petzoldt and R. 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