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On the complex properties of the first equation of the Kadomtsev-Petviashvili hierarchy

Seenith Sivasundaram

Seenith Sivasundaram

Bethune-Cookman UniversityDaytona Beach, USA
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Sivasundaram, Seenith
, 
Ajay Kumar

Ajay Kumar

Department of Mathematics, Patna Women’s College (Autonomous) Patna UniversityPatna, India
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Kumar, Ajay
 oraz 
Ratnesh Kumar Singh

Ratnesh Kumar Singh

Department of Science and Technology, Government Engineering CollegeBuxar, India
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Singh, Ratnesh Kumar
  
31 paź 2023
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Kategoria artykułu: Original Study
Data publikacji: 31 paź 2023
Zakres stron: 71 - 84
Otrzymano: 02 lip 2023
Przyjęty: 15 paź 2023
DOI: https://doi.org/10.2478/ijmce-2024-0006
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© 2024 Seenith Sivasundaram et al., published by Sciendo
This work is licensed under the Creative Commons Attribution 4.0 International License.

Fig. 1

3D graphs of imaginary and real part of equation (26)
3D graphs of imaginary and real part of equation (26)

Fig. 2

Contour graphs of imaginary and real part of equation (26)
Contour graphs of imaginary and real part of equation (26)

Fig. 3

2D graphs of imaginary and real part of equation (26)
2D graphs of imaginary and real part of equation (26)

Fig. 4

3D graphs of imaginary and real part of equation (27)
3D graphs of imaginary and real part of equation (27)

Fig. 5

Contour graphs of imaginary and real part of equation (27)
Contour graphs of imaginary and real part of equation (27)

Fig. 6

2D graphs of imaginary and real part of equation (27)
2D graphs of imaginary and real part of equation (27)

Fig. 7

The 3D and contour surfaces of equation (28)
The 3D and contour surfaces of equation (28)

Fig. 8

The 3D and contour surfaces of equation (29)
The 3D and contour surfaces of equation (29)

Fig. 9

3D graphs of imaginary and real part of equation (30)
3D graphs of imaginary and real part of equation (30)

Fig. 10

Contour graphs of imaginary and real part of equation (30)
Contour graphs of imaginary and real part of equation (30)

Fig. 11

The 3D surfaces of equation (33)
The 3D surfaces of equation (33)

Fig. 12

The contour surface of equation (33)
The contour surface of equation (33)

Fig. 13

The 2D surface of equation (33)
The 2D surface of equation (33)

Fig. 14

The 3D surfaces of equation (34)
The 3D surfaces of equation (34)

Fig. 15

The contour surface of equation (34)
The contour surface of equation (34)

Fig. 16

The 2D surface of equation (34)
The 2D surface of equation (34)
Język:
Angielski
Częstotliwość wydawania:
2 razy w roku
Dziedziny czasopisma:
Informatyka, Informatyka, inne, Inżynieria, Wstępy i przeglądy, Inżynieria, inne, Matematyka, Matematyka ogólna, Fizyka, Fizyka, inne
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