Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary
We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condit...
Ausführliche Beschreibung
Gespeichert in:
| Autor*in: |
Kaneko, Yuki [verfasserIn] |
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| Format: |
E-Artikel |
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| Sprache: |
Englisch |
| Erschienen: |
2018transfer abstract |
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| Schlagwörter: |
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| Umfang: |
44 |
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| Übergeordnetes Werk: |
Enthalten in: Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon - Kim, Jihyun R. ELSEVIER, 2015, Orlando, Fla |
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| Übergeordnetes Werk: |
volume:265 ; year:2018 ; number:3 ; day:5 ; month:08 ; pages:1000-1043 ; extent:44 |
| Links: |
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| DOI / URN: |
10.1016/j.jde.2018.03.026 |
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ELV042794218 |
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| 245 | 1 | 0 | |a Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary |
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| 520 | |a We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. | ||
| 520 | |a We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. | ||
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10.1016/j.jde.2018.03.026 doi GBV00000000000207A.pica (DE-627)ELV042794218 (ELSEVIER)S0022-0396(18)30174-8 DE-627 ger DE-627 rakwb eng 510 510 DE-600 660 VZ 660 VZ 530 600 670 VZ 51.00 bkl Kaneko, Yuki verfasserin aut Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary 2018transfer abstract 44 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. 35K20 Elsevier 35R35 Elsevier 35K55 Elsevier Matsuzawa, Hiroshi oth Enthalten in Elsevier Kim, Jihyun R. ELSEVIER Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon 2015 Orlando, Fla (DE-627)ELV012753777 volume:265 year:2018 number:3 day:5 month:08 pages:1000-1043 extent:44 https://doi.org/10.1016/j.jde.2018.03.026 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_22 GBV_ILN_24 GBV_ILN_40 GBV_ILN_105 51.00 Werkstoffkunde: Allgemeines VZ AR 265 2018 3 5 0805 1000-1043 44 045F 510 |
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10.1016/j.jde.2018.03.026 doi GBV00000000000207A.pica (DE-627)ELV042794218 (ELSEVIER)S0022-0396(18)30174-8 DE-627 ger DE-627 rakwb eng 510 510 DE-600 660 VZ 660 VZ 530 600 670 VZ 51.00 bkl Kaneko, Yuki verfasserin aut Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary 2018transfer abstract 44 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. 35K20 Elsevier 35R35 Elsevier 35K55 Elsevier Matsuzawa, Hiroshi oth Enthalten in Elsevier Kim, Jihyun R. ELSEVIER Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon 2015 Orlando, Fla (DE-627)ELV012753777 volume:265 year:2018 number:3 day:5 month:08 pages:1000-1043 extent:44 https://doi.org/10.1016/j.jde.2018.03.026 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_22 GBV_ILN_24 GBV_ILN_40 GBV_ILN_105 51.00 Werkstoffkunde: Allgemeines VZ AR 265 2018 3 5 0805 1000-1043 44 045F 510 |
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10.1016/j.jde.2018.03.026 doi GBV00000000000207A.pica (DE-627)ELV042794218 (ELSEVIER)S0022-0396(18)30174-8 DE-627 ger DE-627 rakwb eng 510 510 DE-600 660 VZ 660 VZ 530 600 670 VZ 51.00 bkl Kaneko, Yuki verfasserin aut Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary 2018transfer abstract 44 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. 35K20 Elsevier 35R35 Elsevier 35K55 Elsevier Matsuzawa, Hiroshi oth Enthalten in Elsevier Kim, Jihyun R. ELSEVIER Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon 2015 Orlando, Fla (DE-627)ELV012753777 volume:265 year:2018 number:3 day:5 month:08 pages:1000-1043 extent:44 https://doi.org/10.1016/j.jde.2018.03.026 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_22 GBV_ILN_24 GBV_ILN_40 GBV_ILN_105 51.00 Werkstoffkunde: Allgemeines VZ AR 265 2018 3 5 0805 1000-1043 44 045F 510 |
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10.1016/j.jde.2018.03.026 doi GBV00000000000207A.pica (DE-627)ELV042794218 (ELSEVIER)S0022-0396(18)30174-8 DE-627 ger DE-627 rakwb eng 510 510 DE-600 660 VZ 660 VZ 530 600 670 VZ 51.00 bkl Kaneko, Yuki verfasserin aut Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary 2018transfer abstract 44 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. 35K20 Elsevier 35R35 Elsevier 35K55 Elsevier Matsuzawa, Hiroshi oth Enthalten in Elsevier Kim, Jihyun R. ELSEVIER Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon 2015 Orlando, Fla (DE-627)ELV012753777 volume:265 year:2018 number:3 day:5 month:08 pages:1000-1043 extent:44 https://doi.org/10.1016/j.jde.2018.03.026 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_22 GBV_ILN_24 GBV_ILN_40 GBV_ILN_105 51.00 Werkstoffkunde: Allgemeines VZ AR 265 2018 3 5 0805 1000-1043 44 045F 510 |
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10.1016/j.jde.2018.03.026 doi GBV00000000000207A.pica (DE-627)ELV042794218 (ELSEVIER)S0022-0396(18)30174-8 DE-627 ger DE-627 rakwb eng 510 510 DE-600 660 VZ 660 VZ 530 600 670 VZ 51.00 bkl Kaneko, Yuki verfasserin aut Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary 2018transfer abstract 44 nicht spezifiziert zzz rdacontent nicht spezifiziert z rdamedia nicht spezifiziert zu rdacarrier We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. 35K20 Elsevier 35R35 Elsevier 35K55 Elsevier Matsuzawa, Hiroshi oth Enthalten in Elsevier Kim, Jihyun R. ELSEVIER Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon 2015 Orlando, Fla (DE-627)ELV012753777 volume:265 year:2018 number:3 day:5 month:08 pages:1000-1043 extent:44 https://doi.org/10.1016/j.jde.2018.03.026 Volltext GBV_USEFLAG_U GBV_ELV SYSFLAG_U GBV_ILN_22 GBV_ILN_24 GBV_ILN_40 GBV_ILN_105 51.00 Werkstoffkunde: Allgemeines VZ AR 265 2018 3 5 0805 1000-1043 44 045F 510 |
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English |
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Enthalten in Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon Orlando, Fla volume:265 year:2018 number:3 day:5 month:08 pages:1000-1043 extent:44 |
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Enthalten in Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon Orlando, Fla volume:265 year:2018 number:3 day:5 month:08 pages:1000-1043 extent:44 |
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Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon |
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Kaneko, Yuki @@aut@@ Matsuzawa, Hiroshi @@oth@@ |
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Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon |
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Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon |
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Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary |
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Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary |
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Kaneko, Yuki |
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Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon |
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Effects of temperature on adsorption and oxidative degradation of bisphenol A in an acid-treated iron-amended granular activated carbon |
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spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary |
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Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary |
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We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. |
| abstractGer |
We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. |
| abstract_unstemmed |
We will study a free boundary problem of the nonlinear diffusion equations of the form u t = u x x + f ( u ) , t > 0 , c t < x < h ( t ) , where f is C 1 function satisfying f ( 0 ) = 0 , c > 0 is a given constant and h ( t ) is a free boundary which is determined by a Stefan-like condition. This model may be used to describe the spreading of a new or invasive species with population density u ( t , x ) over a one dimensional habitat. The free boundary x = h ( t ) represents the spreading front. In this model, we impose zero Dirichlet boundary condition at left moving boundary x = c t . This means that the left boundary of the habitat is a very hostile environment for the species and that the habitat is eroded away by the left moving boundary at constant speed c. |
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Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary |
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