Constrained Optimization MCP Server
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- AlicenseAqualityDmaintenanceProvides constraint satisfaction and optimization capabilities to LLMs and AI agents for scheduling, resource allocation, routing, budget optimization, and configuration problems using Google OR-Tools CP-SAT solver.55Apache 2.0
- AlicenseNot gradedqualityDmaintenanceEnables solving Constraint Satisfaction Problems (CSP) like N-Queens, graph coloring, and Sudoku, as well as Linear Programming optimization problems through both MCP tools and HTTP API endpoints.2MIT
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- AlicenseNot gradedqualityCmaintenanceProvides linear programming (LP), mixed-integer programming (MIP), and quadratic programming (QP) optimization capabilities using the HiGHS solver, enabling AI assistants to solve complex optimization problems like production planning, logistics, and portfolio optimization.8 npm18MIT
- AlicenseNot gradedqualityDmaintenanceEnables solving linear programming (LP) and mixed-integer linear programming (MILP) optimization problems through natural language, with built-in simplex and branch-and-cut solvers plus infeasibility diagnostics. Includes optional OR-Tools fallback for larger problems and supports parsing optimization problems from natural language descriptions.MIT
- AlicenseNot gradedqualityDmaintenanceMCP-ORTools integrates Google's OR-Tools constraint programming solver with Large Language Models through the MCP, enabling AI models to: Submit and validate constraint models Set model parameters Solve constraint satisfaction and optimization problems Retrieve and analyze solution21MIT
TDQS
Scored across 5 tools
Each tool targets a distinct optimization paradigm or solver (OR-Tools, Z3, CVXPY, HiGHS, Markowitz), but there is slight overlap between constraint programming and constraint satisfaction, and convex optimization encompasses linear programming. Descriptions clarify differences.
All tools follow the consistent pattern 'solve_<descriptive_noun>', using snake_case and clear terminology for the optimization type.
With 5 tools covering major constrained optimization paradigms, the count is well-scoped for the server's purpose. It covers a broad range without being overwhelming.
The set covers constraint programming, satisfaction, convex, linear, and portfolio optimization. Missing non-convex nonlinear optimization and stochastic optimization, but major paradigms are present.