Slippery boundary and radiative transport in unsteady features of Maxwell fluid over stretched cylinder

Figures & data

Figure 1. Movement structure and organizing scheme.

Figure 2. Variation in $\theta (\xi )$ against the variation in $A$ and $\gamma$.

Figure 3. Variation in $\theta (\xi )$ against the variation in $ϵ$ and $\mathrm{Pr}$.

Figure 4. Variation in $\theta (\xi )$ against the variation in $\mathrm{Rd}$ and ${\beta }_t$.

Table 1. Numerical values of $-f^{\mathrm{\prime \prime }}(0)$ for different values of ${\beta }_1$ when $\alpha =S=0$.

$-f^{\mathrm{\prime \prime }}(0)$
${\beta }_1$	Abel et al. [9]	Waqas et al. [35]	Present results
0.0	1.000000	1.000000	1.000000
0.2	1.051948	1.051889	1.051812
0.4	1.101850	1.101903	1.101943
0.6	1.150163	1.150137	1.150154
0.8	1.196692	1.196711	1.196723

Table 2. Numerical values of $-\left(1+\frac{3}{4}\mathrm{Rd}\right){\theta }^{\mathrm{\prime }}(0)$ and $-{\varphi }^{\mathrm{\prime }}(0)$ for $\alpha =1$.

$A$	${\beta }_1$	${\beta }_t$	$\epsilon$	$\mathrm{Rd}$	$\alpha$	$\mathrm{Le}$	${\beta }_c$	$N{u}_z$	$S{h}_z$
0.0	0.1	0.1	0.2	0.1	0.1	1.0	0.1	1.646411	1.897996
0.1								1.570411	1.813439
0.2								1.485552	1.721368
0.1	0.2							1.559478	1.803123
	0.3							1.548795	1.793049
	0.4							1.538352	1.783207
	0.1	0.2						1.604997	–
		0.3						1.640100	–
		0.4						1.675656	–
		0.1	0.0					1.760975	–
			0.1					1.658701	–
			0.2					1.570411	–
			0.1	0.0				1.482068	–
				0.2				1.649862	–
				0.4				1.787364	–
				0.1	0.0			1.538882	1.767805
					0.2			1.600003	1.856949
					0.4			1.655419	1.939758
					0.1	2.0		–	2.651212
						3.0		–	3.293016
						4.0		–	3.833736
						1.0	0.2	–	1.967601
							0.3	–	2.112438
							0.4	–	2.249424

Figure 5. Variation in $g^{\mathrm{\prime }}(\xi )$ against the variation in $A$ and $\gamma$.

Figure 6. Variation in $h(\xi )$ against the variation in $A$ and $\gamma$.

Figure 7. Variation in $g^{\mathrm{\prime }}(\xi )$ against the variation in $\alpha$ and ${\beta }_1$.

Figure 8. Variation in $\theta (\xi )$ against the variation in $\alpha$ and ${\beta }_1$.

Figure 9. Variation in $h(\xi )$ against the variation in $\alpha$ and ${\beta }_1$.

Figure 10. Variation in $h(\xi )$ against the variation in $\mathrm{Le}$ and ${\beta }_c$.

Abel MS, Tawade JV, Nandeppanavar MM. MHD movement and heat transfer for the upper-convected Maxwell liquid over a stretching sheet. Meccanica. 2012;47:385–393.

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Waqas M, Khan MI, Hayat T, et al. Stratified movement of an Oldroyd-B nano liquid with heat generation. Results Phys. 2017;7:2489–2496.

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