2014
DOI: 10.1016/j.amc.2014.06.044
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Existence and uniqueness of radial solutions for fresh/salt water interface equation in a confined aquifer

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Cited by 1 publication
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“…Step 2: Checking Assumption 1.1 iii) Inequality (1.9) of Assumption 1.1 iii) can be written as Assume (3.7) and let B(0, R) be a ball of radius R > 0. Then we have, by [9] for d > 1 and by [5] for d = 1, existence and uniqueness of weak radial solutions of Problem (1.7), (1.2) with Neumann boundary conditions. Moreover the solutions satisfy uniform bounds similar to (1.13) and (1.11), but on the ball B(0, R).…”
Section: Applications To Models In Hydrologymentioning
confidence: 99%
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“…Step 2: Checking Assumption 1.1 iii) Inequality (1.9) of Assumption 1.1 iii) can be written as Assume (3.7) and let B(0, R) be a ball of radius R > 0. Then we have, by [9] for d > 1 and by [5] for d = 1, existence and uniqueness of weak radial solutions of Problem (1.7), (1.2) with Neumann boundary conditions. Moreover the solutions satisfy uniform bounds similar to (1.13) and (1.11), but on the ball B(0, R).…”
Section: Applications To Models In Hydrologymentioning
confidence: 99%
“…Then we have, by [9] for d > 1 and by [5] for d = 1, existence and uniqueness of weak radial solutions of Problem (1.7), (1.2) with Neumann boundary conditions. Moreover the solutions satisfy uniform bounds similar to (1.13) and (1.11), but on the ball B(0, R).…”
mentioning
confidence: 99%
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