20260427 04215500 1.0 TRUE GRAPHE DE LA MOBILITE - TRONCONS PROJETES :<br /><br />Le graphe de la mobilité est un regroupement des graphes de base, qui sont la forme géométrique des troncons, et des différentes jonctions (carrefours, arrêts, gares, débarcadères) qui sont les points de connexions, de transferts entre les différents graphes.<br />Ces graphes représentent les différentes voies physiques (et non virtuelles, comme une ligne de bus) sur lesquelles les usagers circulent.<br /><br />Cette donnée:<br />- Troncons en projetgmo_troncon_projet<br /><br />Autres données disponibles :<br />- Graphe routiergmo_graphe_routier<br />- Graphe de la mobilité doucegmo_mobilite_douce<br />- Graphe des voies officiellesgmo_graphe_voies_officielles<br />- Graphe des accès parkingsgmo_acces_parking<br />- Graphe entretien autoroutegmo_entretien_autoroute<br />- Graphe ferroviairegmo_ferroviaire<br />- Graphe navigablegmo_voie_navigable<br />- Carrefoursgmo_carrefour<br />- Quais de garegmo_quai_gare<br />- Débarcadèresgmo_debarcadere<br />- Aéroportsgmo_aeroport<br />- Noeuds en projetgmo_noeud_projet Cadastre aménagement Transport Graphe de la mobilité - Tronçon projeté © 2026 SITG Accès libre <br /><br /> None Graphe de la mobilité - Tronçon projeté iVBORw0KGgoAAAANSUhEUgAAASwAAADICAYAAABS39xVAAAAAXNSR0IB2cksfwAAAAlwSFlzAAAB 2AAAAdgB+lymcgAADP5JREFUeJzt3dtzHMd5h+HfnPcAaAmIlCDFqtzJqlwkqrhyo/Jdkv8/Fdmx klQ5CW2HEolAFIQ9zalTX+8OMAABEPBiAbb3fVwwicWCRpHrt7pne7pT55wTAAQgfeofAADuimAB CAbBAhAMggUgGAQLQDAIFoBgECwAwSBYAIJBsAAEg2ABCAbBAhAMggUgGAQLQDAIFoBgECwAwSBY AIJBsAAEg2ABCAbBAhAMggUgGAQLQDAIFoBgECwAwSBYAIJBsAAEg2ABCAbBAhAMggUgGAQLQDAI FoBgECwAwSBYAIJBsAAEg2ABCAbBAhAMggUgGAQLQDAIFoBgECwAwSBYAIJBsAAEg2ABCAbBAhAM ggUgGAQLQDAIFoBgECwAwSBYAIJBsAAEg2ABCAbBAhAMggUgGAQLQDAIFoBgECwAwSBYAIJBsAAE g2ABCAbBAhAMggUgGAQLQDAIFoBgECwAwSBYAIJBsAAEg2ABCAbBAhAMggUgGAQLQDAIFoBgECwA wSBYAIJBsAAEg2ABCAbBAhAMggUgGAQLQDAIFoBgECwAwSBYAIJBsAAEg2ABCAbBAhAMggUgGAQL QDAIFoBgECwAwSBY2FCtpm3U1E5xHCtJ8/OvlE3rf82T+PyxSKvHpFZt0yhOCv4FcGcEC5txTkmc KMktSqswtU6KosuhMpF/uv13678eJwl/+7gXgoWNtC5SHF2EqWmc2raVXKw4jhSvv9Q9xTn7eqM0 5aWH++NVg43YNLBpGlmjUpsSxpEfccn5gdSKk1yzipbFLUoyOWejLBttAXdHsLCRVjaKSv1oyufH rT8unrD6vHFSHvl5oYXKuVhV0yi7Mm0EbkOwsBEbXaVJ6mO1nNf6+eStyvlSRZZrOBz7rzvXyC5d xVmiYm+kfJD4i1yMsHBfBAsbSeLUTwerZa3F2VTLZammrOzNQ7W188EajUaKYqfpdKayrjT5+FBJ Zt/LRXfcD8HCRmzktJgvdHY6VR4n+qujz6QsWk0DK/topJGNqCR3/FbT5Vzz+VyjZKiqbTRIiRbu jmBhI5ab8WjgP96RSwtFyux5rdPk42canCb63bf/pq9/9Ssl+Z8fK3u3sfvVppZML3cDwcJWJbKL 8euFWa5VMR7p4OBAi9lMg3jko3YftmSirmv/YdPN8Xi8rR8dHyCCha2zuORJ5lfEJ1mmTz/9VKen p8qyXEl+v5fg6h3G1VovCxZ2C8HCVtmkr1pP31q/Kl4aTMZ69eqVnh8+f+/3d1O+jv0+z3MlSXI+ LcTuIFjYqsjZDTur9VcuvgiPjY5s0el7v/+axaX2WLdS3q+qx84gWNgqu4LVRSfNMzVNqySOlaeZ VNuU7m4LR7tpoLHQcZF9NxEsbF/r/CoHuzWnLGslca7BYKD5dKbhs8md/5guUhavq1NF7AaCha2z uFR1pcxGVWt2HWqxWGio24Nlo6pu2cJ1geI61m4hWNiqRVNpUKRS7dSWSxWDQrZNli2Gdz/X7/3+ 913nust1MPzlIFjYKns3r+OncT4y0t7enmbT9wcL6CNY2KrVXlnt+c3OrWv9Y6P9gWY/8JeP+yFY 2Dpn16EU+x1GS1vOkMb+lWcLSoH7IFjYum4qaHPBqFs3VUlVZXdHA3dHsLBVtqAh9vcRrl9wyeol t5iVl65vAXdBsLD90ZVdZe/d9leWrV/SwI3LuC+Cha1arZ1ydi/OauVotLotx65fPWOnBdwTwcJW xXbml42w8tgvArX3DEfDTO3zXH9480pfHB8pGWSKxrFc1Pot4CO7ZbqOFNsn99x+Bn/ZCBYeTX9V elEU2t/f16s/fa+jLz5TNhr4k3TqplSeDRSlkdr6rncaYlcQLDya7gZmW52eZZkmk4niH2OdvDlR sRjo2WeHKrJYy6pUrMQ/B+gjWHi0UZWFqv+5BenwF4d684fXOjl+q7TItXewpyzKVLe25MHeRWSM hQsEC08WrO4V+OKvP1F+XOj1n15rfjbTiy8+UZ4kWszmGoyG/AvhHMHCVl29Obnb4rj7SOzUHCdN DiZazJZaTivN38w0PBxpkBMrXEawsFU37abQbRdTRrUiO+Y+TfXp55/o7Hiqk/890f7ZQh/94pBX KC4hWHgUN+1rtdRMw8QOWl3drpNHmUb5SPWi0Y//dayDr96/7zt2B8HCo7hpd9A9t+8XklauUjpK lY9zZe5A0+lUs9lML1++1PPnz/3p0aa/06h9H7f37BaChUfRXWy/Gi77vDsBp/ua/TocDv3j9mG7 k/ZHal2k2Lxv9xAsbOS2vdX7X7ttK+Numth/vkXJomXXtjghBx2Cha277jh5Gyl1i0i7kVL/ZJxu FNVfPMrBEyBY2MhtJ9f4HUZ7R3N17LGyLP1+WDaK6mJmz7HrUv1odRfruz/v6p/DNazdQrDw6Prr sK6eMXh1D/jbTs3hmK/dQ7DwILopnulP87rV7f3pXHcvYf95ff3Hut/3g9VdD+Oi++4hWNiYhao/ lbsalG5q2B9R9S+m90dcV0dTV0dRXRiZCu4mgoWN9UdT111r6n/tOjcdknrT/xYjq91FsAAEg2Dh QfRHSFwMx7YQLDwYQoVtI1h4EMQKj4FgAQgGwQIQDIIFIBgEC0AwCBaAYBAsAMEgWACCQbAABINg AQgGwQIQDIIFIBgEC3hKle1gKKlcf24nmiWSS6SylYprthFzvROIdu0eToIFPKHFbKnlbK6mrFab E0aplMbK9kYajC/2t8cKwQKeUDyM5BrboTVTHqVaLErN3k41qloN88lqxHVFtD7DcRcRLOAJJXms jw73FNsc0EmjShr8tFBdNpoeLzX+vLj2+6Idmwp2CBbwhMq2VBZn633tYymTRgcDVaet/u/71xp/ fsS/Tw/BAp5QERdyilS1TvVyqdGgkGIbQTVaVNPzqd+ujqiuIljAE/JTQWtRLLWZ1DgpsXcGs0aT w73z5/XPddxlBAt4Qq6S2kiKMylNL94VTEeFDkYv/IoHXCBYwBOKcr/s6t3/MyY2mor84AsXCBaA YBAsAMEgWACCQbAABINgAQgGwQIQDIIFIBgECxupG6fErxlaaRrnV2UnSSxbmM06IjwkgoXNXkC9 WJkkjtS2Utu0q6+n1+xAB/yZCBY2Uzm7M9ffC2csX4kfWjG2wsMjWNhc16bGqa4qtW2rNE0Vp+l5 yICHQLCwmd6UsCpLnZ6eqq5r5Xmu0WikYn/I3zAeDMHCZvx+KKtoRXGsNMuUpKmGw6GK0YC/XTwo goWN1JFTbLsK2GWsItNePrn0riHwkAgWNpKs3wW05Qy2wVycRH4PJ3unsGka5Rknv+DhECzczlYn xFLpKjnXKI2T1YjKHnSx2rZRkiTnyxtsDZaFyo6sIlZ4aAQLt1vP7rIoUXu+VCFWWztV87mWrvIX 2IuiON/Cd3WgAtNCPDyChdvZ/K7XHj8BdE6L6ULTt2dKP8r9iKrbc9xPC+OYwxOwFQQLt6qb9aEI 69mhTQZdHame15pPlzr67GC15ip+d8EVByfgoREs3CqKe0Msu90mSmVXsZIoVdxEfjp47fcxLcQW ECzcyt716/jpnh32GUmDpFBmp372RlP9M/S4hoVtIFi4lTWou34eRavj1FfrFiJ/4d1uw+kjVtgm goVb1U2lLF2PpFqr1/rxutFyWV16Z7DPRlsWM1vyADwUgoUb+TVVaaPE/uNiJTaYaqR61ui/f/i9 fvkPX9244ZUFjFjhoREs3MiikylV29RK7MTP9ZHq//qbb/X333ytclYq37/+ojuwDQQLt7J3BMu6 UVlXyotMv/v2O331N79UtaiVj4kVHhfBgte9w3f1elS7aFXkhX+l/OZffqujoyONDodaTJfKIl4+ eFy84nCrxF4ijXRyfKJnh8/0/POPNZ+VGu4VKstWecEOfXg8BAvvjKq6NVX+MIkm0fEff9DJ2Y/6 8u++0tn0TOO9Pb+yIcmIFR4XwdpxN90+Y/cH2rKE6vVC//Hdf+qbf/61ZtOpxnsjNXKr/RroFR4Z wcI7utGVBevl7/9H3/zTr6Wq1Wg8VrO+o9CWZNkoK2VTBjwigrXjXCS5tl2NtGopzhLFbax47vTd b/9df/uPX6+fGZ+/a+gRKjwBgrXjbOqXJakfTcXr3UNPvj/W8Zs3+vLLL5/6xwMuIVg7rluN7reH aSVXNfrpp5/8hnyDyeipfzzgEoK14+ziuQVqMpn4z1++fOl/f3j0XKptq9Gn/gmBCwQLyrJVldqq UVmWKp4V/vNmWSkZUCx8OAjWjmtd6w88Ncvl0q9kn/481XKx0OHRi6f+8YBLCNaO87fkRHYsV+tH WsO9kdqy9WuugA8NwdpxSZxosVj4fdnTYjX9m7w48B9u3ijiXEF8QAjWjrPlVIPBlSPlu6VW+2y+ hw8LwQIQDIIFIBgEC0AwCBaAYBAsAMEgWACCQbAAKBT/D8ug9aZDJjbTAAAAAElFTkSuQmCC