Solving a large QUBO problem.

I am trying to solve a large QUBO problem. Can someone answer my questions:

1. What is the max variables I can use? Is it around 2000 (equivalent to the number of qubits)? In case I want to solve for more variables, what are some possible elegant solutions?

2. Are there any sparsity requirements on the binary interaction matrix J_{ij}? I can understand that the sparser the better, but are there any requirements/constraints based on the chimera graph architecture? I have very little knowledge of how the chimera graph structure relates to the type/complexity of QUBO problems that can be solved, so any resource on this will be great..

3. What are other alternate ways of inputting the weights ? I currently have the weights as numpy matrices... Is it imperative to convert into a dict? Or is there API *available* that can enable simply inputting the matrices circumventing the need to create a dict.

 

Any help will be greatly appreciated..

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