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Table 2 Numerical results for \(\Gamma _{q}(1.25)\) for different value of q

From: On an m-dimensional system of quantum inclusions by a new computational approach and heatmap

r

q = 0.2

q = 0.35

q = 0.59

q = 0.7

q = 0.83

q = 0.98

 

v = 1.25

1

0.9632

0.9597

0.9953

1.0415

1.1575

1.9005

2

0.9606

0.9498

0.9645

0.9971

1.0912

1.7587

3

0.9601

0.9465

0.9484

0.9709

1.0481

1.6593

4

\({\underline{0.9600 }}\)

0.9454

0.9394

0.9545

1.0180

1.5843

5

0.9600

0.9450

0.9343

0.9438

0.9960

1.5247

6

0.9600

0.9448

0.9314

0.9366

0.9794

1.4757

7

0.9600

0.9448

0.9297

0.9317

0.9666

1.4345

8

0.9600

\({\underline{0.9447}} \)

0.9287

0.9284

0.9566

1.3992

9

0.9600

0.9447

0.9281

0.9261

0.9487

1.3684

...

13

0.9600

0.9447

0.9274

0.9221

0.9297

1.2756

14

0.9600

0.9447

\({\underline{0.9273}} \)

0.9217

0.9270

1.2577

...

29

0.9600

0.9447

0.9273

0.9209

0.9149

1.1008

30

0.9600

0.9447

0.9273

\({\underline{0.9208}} \)

0.9148

1.0945

..

...

47

0.9600

0.9447

0.9273

0.9208

0.9142

1.0201

48

0.9600

0.9447

0.9273

0.9208

0.9141

1.0171

...

385

0.9600

0.9447

0.9273

0.9208

0.9141

0.9074

386

0.9600

0.9447

0.9273

0.9208

0.9141

0.9073