{ "id": "0902.0460", "version": "v1", "published": "2009-02-03T09:56:11.000Z", "updated": "2009-02-03T09:56:11.000Z", "title": "Kondo peaks and dips in the differential conductance of a multi-lead quantum dot: Dependence on bias conditions", "authors": [ "M. Tolea", "I. V. Dinu", "A. Aldea" ], "journal": "Phys. Rev. B 79, 033306 (2009)", "doi": "10.1103/PhysRevB.79.033306", "categories": [ "cond-mat.mes-hall" ], "abstract": "We study the differential conductance in the Kondo regime of a quantum dot coupled to multiple leads. When the bias is applied symmetrically on two of the leads ($V$ and $-V$, as usual in experiments), while the others are grounded, the conductance through the biased leads always shows the expected enhancement at {\\it zero} bias. However, under asymmetrically applied bias ($V$ and $\\lambda V$, with $\\lambda>0$), a suppression - dip - appears in the differential conductance if the asymmetry coefficient $\\lambda$ is beyond a given threshold $\\lambda_0= \\sqrt[3]{1+r}$ determined by the ratio $r$ of the dot-leads couplings. This is a recipe to determine experimentally this ratio which is important for the quantum-dot devices. This finding is a direct result of the Keldysh transport formalism. For the illustration we use a many-lead Anderson Hamiltonian, the Green functions being calculated in the Lacroix approximation, which is generalized to the case of nonequilibrium.", "revisions": [ { "version": "v1", "updated": "2009-02-03T09:56:11.000Z" } ], "analyses": { "subjects": [ "73.23.-b", "73.63.Kv" ], "keywords": [ "differential conductance", "multi-lead quantum dot", "kondo peaks", "bias conditions", "dependence" ], "tags": [ "journal article" ], "publication": { "publisher": "APS", "journal": "Physical Review B", "year": 2009, "month": "Jan", "volume": 79, "number": 3, "pages": "033306" }, "note": { "typesetting": "TeX", "pages": 0, "language": "en", "license": "arXiv", "status": "editable", "adsabs": "2009PhRvB..79c3306T" } } }