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Table 3 Numerical values of \(\boldsymbol{\mathfrak{A}_{1_{j}},\mathfrak{A}_{2_{j}}}, \boldsymbol{\mathfrak{A}_{3_{j}}},\boldsymbol{\mathfrak{A}_{4_{j}}}\), where \(j=1,2\), for different values of q in Example 4.1

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

 

\(q_{1}=0.13\)

\(q_{2}=0.25\)

\(q_{3}=0.39\)

\(q_{4}=0.58\)

\(q_{5}=0.72\)

\(q_{6}=0.89\)

\(\boldsymbol{\mathfrak{A}_{1_{1}}}\)

1.1721

1.1289

1.0752

0.9981

0.9381

0.8615

\(\boldsymbol{\mathfrak{A}_{2_{1}}}\)

1.0400

1.0833

1.1377

1.2178

1.2811

1.3629

\(\boldsymbol{\mathfrak{A}_{3_{1}}}\)

2.1729

2.3780

2.6406

3.0314

3.3423

3.7441

\(\boldsymbol{\mathfrak{A}_{4_{1}}}\)

2.3068

2.6489

3.1006

3.8042

4.3897

5.1778

\(\Xi _{1}\)

0.0261

0.0241

0.0220

0.0193

0.0175

0.0157

\(\boldsymbol{\mathfrak{A}_{1_{2}}}\)

0.5743

0.5497

0.5201

0.4784

0.4463

0.4054

\(\boldsymbol{\mathfrak{A}_{2_{2}}}\)

0.5208

0.5430

0.5709

0.6121

0.6447

0.6869

\(\boldsymbol{\mathfrak{A}_{3_{2}}}\)

1.0726

1.1650

1.2853

1.4658

1.6100

1.7965

\(\boldsymbol{\mathfrak{A}_{4_{2}}}\)

1.1324

1.2790

1.4701

1.7632

2.0037

2.3233

\(\Xi _{2}\)

0.0265

0.0247

0.0227

0.0203

0.0186

0.0168