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Wall Properties and Slip Consequences on Peristaltic Transport of a Casson Liquid in a Flexible Channel with Heat Transfer

P. Devaki

P. Devaki

Department of Mathematics, Madanapalle Institute of Technology & ScienceMadanapalle, India
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Devaki, P.
, 
S. Sreenadh

S. Sreenadh

Department of Mathematics, Sri Venkateshwara UniversityTirupati, India
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Sreenadh, S.
, 
K. Vajravelu

K. Vajravelu

Department of Mathematics, University of Central FloridaOrlando, USA
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Vajravelu, K.
, 
K. V. Prasad

K. V. Prasad

Department of Mathematics, Vijayanagara Srikrishnadevaraya UniversityBallari, India
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Prasad, K. V.
 oraz 
Hanumesh Vaidya

Hanumesh Vaidya

Department of Mathematics, SSA Government First Grade College (Autonomous)Ballari, India
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Vaidya, Hanumesh
  
03 paź 2018
Wall Properties and Slip Consequences on Peristaltic Transport of a Casson Liquid in a Flexible Channel with Heat Transfer's Cover Image
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Data publikacji: 03 paź 2018
Zakres stron: 277 - 290
Otrzymano: 05 maj 2018
Przyjęty: 15 cze 2018
DOI: https://doi.org/10.21042/AMNS.2018.1.00021
Słowa kluczowe
© 2018 P. Devaki et al., published by Sciendo
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.

Fig. 1

Physical model of the problem
Physical model of the problem

Fig. 2

Effect ofA1on the velocity distribution for fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1,A2 = 0.3,A3 = 0.5,ζ = 0.1
Effect ofA1on the velocity distribution for fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1,A2 = 0.3,A3 = 0.5,ζ = 0.1

Fig. 3

Effect ofA2on the velocity distribution for Fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1, A1 = 0.1, A3 = 0.5, ζ = 0.1
Effect ofA2on the velocity distribution for Fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1, A1 = 0.1, A3 = 0.5, ζ = 0.1

Fig. 4

Effect ofA3on the velocity distribution for Fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1, A1 = 0.1, A2 = 0.3, ζ = 0.1
Effect ofA3on the velocity distribution for Fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1, A1 = 0.1, A2 = 0.3, ζ = 0.1

Fig. 5

Effect ofωon the velocity distribution for Fixed values ofx = 0.01,t = 0.4, ε = 0.2, ζ = 0.1 τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5
Effect ofωon the velocity distribution for Fixed values ofx = 0.01,t = 0.4, ε = 0.2, ζ = 0.1 τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5

Fig. 6

Velocity Distribution for differentτ0for fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 ζ = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5
Velocity Distribution for differentτ0for fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 ζ = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5

Fig. 7

Velocity Distribution for differentζfor fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5
Velocity Distribution for differentζfor fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω = 0.1 τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5

Fig. 8

Effect ofBron the Temperature for fixed values ofx = 0.2,t = 0.l, ε = 0.1, ω = 0.1, τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5
Effect ofBron the Temperature for fixed values ofx = 0.2,t = 0.l, ε = 0.1, ω = 0.1, τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5

Fig. 9

Effect ofωon the temperature for fixed values ofx = 0.2,t = 0.1,ε = 0.1, Br = 1, τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5
Effect ofωon the temperature for fixed values ofx = 0.2,t = 0.1,ε = 0.1, Br = 1, τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5

Fig. 10

Temperature profiles for differentτ0for fixed values ofx = 0.2,t = 0.1, ε = 0.1, ω = 0.1, Br = 1, A1 = 0.1, A2 = 0.3, A3 = 0.5
Temperature profiles for differentτ0for fixed values ofx = 0.2,t = 0.1, ε = 0.1, ω = 0.1, Br = 1, A1 = 0.1, A2 = 0.3, A3 = 0.5

Fig. 11

Effect of elastic parameters on Temperature profiles for fixed values ofx = 0.2,t = 0.1,ε = 0.1, ω = 0.1, Br = 1, τ0 = 0.1
Effect of elastic parameters on Temperature profiles for fixed values ofx = 0.2,t = 0.1,ε = 0.1, ω = 0.1, Br = 1, τ0 = 0.1

Fig. 12

Effect ofA1on Trapping (I)A1 = 0.5 (II)A1 = 0.6 (III)A1 = 0.8 for fixed values ofx = 0.01,t = 0.4,ε = 0.2, ω = 0.1, τ0 = 0.1,A2 = 0.3, A3 = 0.5,ζ = 0.1
Effect ofA1on Trapping (I)A1 = 0.5 (II)A1 = 0.6 (III)A1 = 0.8 for fixed values ofx = 0.01,t = 0.4,ε = 0.2, ω = 0.1, τ0 = 0.1,A2 = 0.3, A3 = 0.5,ζ = 0.1

Fig. 13

Effect ofA2on Trapping (I)A2 = 0.2 (II)A2 = 0.4 (III)A2 = 0.5 for fixed values ofx = 0.01,t = 0.4,ε = 0.2, ω = 0.1, τ0 = 0.1,A1 = 0.1, A3 = 0.5,ζ = 0.1
Effect ofA2on Trapping (I)A2 = 0.2 (II)A2 = 0.4 (III)A2 = 0.5 for fixed values ofx = 0.01,t = 0.4,ε = 0.2, ω = 0.1, τ0 = 0.1,A1 = 0.1, A3 = 0.5,ζ = 0.1

Fig. 14

Effect ofA3on Trapping (I)A3 = 0.1 (II)A3 = 0.3 (III)A3 = 0.5 for fixed values ofx = 0.01, t = 0.4, ε = 0.2, ω = 0.1, τ0 = 0.1, A1 = 0.1, A2 = 0.3, ζ = 0.1
Effect ofA3on Trapping (I)A3 = 0.1 (II)A3 = 0.3 (III)A3 = 0.5 for fixed values ofx = 0.01, t = 0.4, ε = 0.2, ω = 0.1, τ0 = 0.1, A1 = 0.1, A2 = 0.3, ζ = 0.1

Fig. 15

Effect ofωon Trapping (I)ω=–0.1 (II)ω=0 (III)ω=0.1 for fixed values ofx = 0.01,t = 0.4,ε = 0.2,τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5, ζ = 0.1
Effect ofωon Trapping (I)ω=–0.1 (II)ω=0 (III)ω=0.1 for fixed values ofx = 0.01,t = 0.4,ε = 0.2,τ0 = 0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5, ζ = 0.1

Fig. 16

Effect ofτ0on Trapping (I)τ0 = 0.001 (II)τ0 = 0.01 (III)τ0 = 0.1 for fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω=0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5, ζ = 0.1
Effect ofτ0on Trapping (I)τ0 = 0.001 (II)τ0 = 0.01 (III)τ0 = 0.1 for fixed values ofx = 0.01,t = 0.4, ε = 0.2, ω=0.1, A1 = 0.1, A2 = 0.3, A3 = 0.5, ζ = 0.1
Język:
Angielski
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Dziedziny czasopisma:
Nauki biologiczne, Nauki biologiczne, inne, Matematyka, Matematyka stosowana, Matematyka ogólna, Fizyka, Fizyka, inne
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