A BOUNDARY-VALUE PROBLEM FOR THE MINIMUM-TIME FUNCTION

[1] BACCIOTTI A, 1978, B UNIONE MAT ITAL, V15, P859

[2] BARDI M, IN PRESS LECTURE NOT

[3] BARLES G, 1987, RAIRO-MATH MODEL NUM, V21, P557

[4] BARLES G, APPROACH DETERMINIST

[5] THE PONTRYAGIN MAXIMUM PRINCIPLE FROM DYNAMIC-PROGRAMMING AND VISCOSITY SOLUTIONS TO 1ST ORDER PARTIAL-DIFFERENTIAL EQUATIONS [J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1986, 298 (02) : 635 - 641

[6] BRESSAN A, 1979, ATTI ACCAD NA SFMNSI, V66, P383

[7] BRUNOVSKY P, 1978, P INT C MATH HELSINK

[8] CAPUZZODOLCETTA I, 1984, SIAM J CONTROL OPTIM, V22, P143

[9] CONTI R, 1985, UAD UNIONE MAT ITALI, V30

[10] CRANDALL MG, 1987, J MATH SOC JPN, V39, P581

[1] BACCIOTTI A, 1978, B UNIONE MAT ITAL, V15, P859

[2] BARDI M, IN PRESS LECTURE NOT

[3] BARLES G, 1987, RAIRO-MATH MODEL NUM, V21, P557

[4] BARLES G, APPROACH DETERMINIST

[5] THE PONTRYAGIN MAXIMUM PRINCIPLE FROM DYNAMIC-PROGRAMMING AND VISCOSITY SOLUTIONS TO 1ST ORDER PARTIAL-DIFFERENTIAL EQUATIONS [J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1986, 298 (02) : 635 - 641

[6] BRESSAN A, 1979, ATTI ACCAD NA SFMNSI, V66, P383

[7] BRUNOVSKY P, 1978, P INT C MATH HELSINK

[8] CAPUZZODOLCETTA I, 1984, SIAM J CONTROL OPTIM, V22, P143

[9] CONTI R, 1985, UAD UNIONE MAT ITALI, V30

[10] CRANDALL MG, 1987, J MATH SOC JPN, V39, P581