Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  presents new upper bounds for channel routing of multiterminal nets, which ansrs the long-standing open question whether or not multiterminal problems really require channels two times wider than 2-terminal problems.  transform any multiterminal problem of density  d  into a so-called extended simple channel routing problem (ESCRP) of density     3 d/ 2+ O     d log  d                .  then descibe routing algorithms for solving ESCRPs in three different models. The channel width  w  is     ≤3d /2+ O     d log           d               in the knock-knee and unit-vertical-overlap models, and       w ≤3 d /2+ O      d log d        + O   f                in the Manhattan model, where  f  is the flux of the problem. In all three cases,  improve the best-known upper bounds.
['Shaodi Gao', 'Michael Kaufmann']
I am writing a research paper on a idea Channel routing of multiterminal nets
[{"from": "human", "value": "I am writing a research paper on a idea Channel routing of multiterminal nets"}, {"from": "gpt", "value": "Thats a unique idea.You should consider the following idea to enhance your idea so that it would impact uniquely:  presents new upper bounds for channel routing of multiterminal nets, which ansrs the long-standing open question whether or not multiterminal problems really require channels two times wider than 2-terminal problems.  transform any multiterminal problem of density  d  into a so-called extended simple channel routing problem (ESCRP) of density     3 d/ 2+ O     d log  d                .  then descibe routing algorithms for solving ESCRPs in three different models. The channel width  w  is     \u22643d /2+ O     d log           d               in the knock-knee and unit-vertical-overlap models, and       w \u22643 d /2+ O      d log d        + O   f                in the Manhattan model, where  f  is the flux of the problem. In all three cases,  improve the best-known upper bounds."}]