C F Chen
Biographic Data
| ID | 8193929 |
|---|---|
| NAME | C F Chen |
| GIVEN NAMES | C F |
| FAMILY NAME | Chen |
| SIGNATURE | CHEN C F |
| AFFILIATIONS | University of Houston |
| ORCID | 0009-0002-1778-5003 |
| VERIFIED | Yes |
| TOTAL WORKS | 5 |
| TOTAL CITATIONS | 0 |
| WORKS AS AUTHOR | 5 |
| WORKS AS EDITOR | 0 |
| FIRST PUBLICATION YEAR | 1964 |
| LATEST PUBLICATION YEAR | 2025 |
| H-INDEX | 0 |
The Study of Practice in the Vehicles of Men and Gods and the Bodhisattva Vehicle
This paper explores the perspectives of Master Taixu (太虛, 1890-1947) and Master Hsing Yun (星雲, 1927-2023) on the practice of the Buddhist Five Vehicles (五乘), particularly focusing on the relationship between the Vehicles of Men and Gods (人天乘) and the Bodhisattva Vehicle (菩薩乘). Master Taixu advocated "Buddhism for Human Life" (人生佛教), emphasizing the improvement of real life as the foundation for Buddhist practice in daily life. He proposed the pri…
A Stability Criterion Based on the Return Difference
A simple stability criterion based on the return difference is established: Draw the phase plot of the return difference 1 + GH(jω) vs. ω, if and only if θ(∞)-∞(0) = (n + 2m) π/2, the system is stable, where n is the number of poles of GH(jω) at the origin and m is that in the right half plane; θ(∞) and θ(0) are the phase angles of "1 + GH(iω)" at ω = ∞ and at ∞ = 0, respectively
Generalization of Heaviside's Expansion Technique to Transition Matrix Evaluation
The well-known technique of the Heaviside partial fraction expansion is generalized and extended to the state transition matrix determination. The new approach is more convenient than the direct inversion of a square matrix, on one hand, and is much simpler than Sylvester's expansion method, on the other. Two examples (one is a system with distinct roots and one with multiple roots) are included for illustrating the procedures and showing the sim…
Transfer Function Synthesis in the Time Domain an Extension of Levy's Method
This paper attempts to extend Levy's method of the time domain. If the impulse response of a system is given and its transfer function is desired, we use gate functions to convert the transient response and then apply Levy's technique. The high accuracy of the results of the new approach is demonstrated by two examples. A detailed digital computer flow graph is appended
Constructing Liapunov Functions by Means of the Analog Computer
Lur'e's method in constructing Liapunov functions is well known. For a higher order feedback system, however, the last steps of his process is not very practical. This paper attempts to offer a method for solving the nonlinear algebraic equations by using the analog computer instead of finding the sufficient conditions. Thus a Liapunov function can be constructed which is not easily obtained by his original technique
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Constructing Liapunov Functions by Means of the Analog Computer
Lur'e's method in constructing Liapunov functions is well known. For a higher order feedback system, however, the last steps of his process is not very practical. This paper attempts to offer a method for solving the nonlinear algebraic equations by using the analog computer instead of finding the sufficient conditions. Thus a Liapunov function can be constructed which is not easily obtained by his original technique
Transfer Function Synthesis in the Time Domain an Extension of Levy's Method
This paper attempts to extend Levy's method of the time domain. If the impulse response of a system is given and its transfer function is desired, we use gate functions to convert the transient response and then apply Levy's technique. The high accuracy of the results of the new approach is demonstrated by two examples. A detailed digital computer flow graph is appended
Generalization of Heaviside's Expansion Technique to Transition Matrix Evaluation
The well-known technique of the Heaviside partial fraction expansion is generalized and extended to the state transition matrix determination. The new approach is more convenient than the direct inversion of a square matrix, on one hand, and is much simpler than Sylvester's expansion method, on the other. Two examples (one is a system with distinct roots and one with multiple roots) are included for illustrating the procedures and showing the sim…
A Stability Criterion Based on the Return Difference
A simple stability criterion based on the return difference is established: Draw the phase plot of the return difference 1 + GH(jω) vs. ω, if and only if θ(∞)-∞(0) = (n + 2m) π/2, the system is stable, where n is the number of poles of GH(jω) at the origin and m is that in the right half plane; θ(∞) and θ(0) are the phase angles of "1 + GH(iω)" at ω = ∞ and at ∞ = 0, respectively
The Study of Practice in the Vehicles of Men and Gods and the Bodhisattva Vehicle
This paper explores the perspectives of Master Taixu (太虛, 1890-1947) and Master Hsing Yun (星雲, 1927-2023) on the practice of the Buddhist Five Vehicles (五乘), particularly focusing on the relationship between the Vehicles of Men and Gods (人天乘) and the Bodhisattva Vehicle (菩薩乘). Master Taixu advocated "Buddhism for Human Life" (人生佛教), emphasizing the improvement of real life as the foundation for Buddhist practice in daily life. He proposed the pri…
Mathematical analysis (4 works) · Mathematics (4 works) · Computer Science (3 works) · Algorithm (2 works) · Applied Mathematics (2 works) · Applied Mathematics (2 works) · Engineering (2 works) · Function (biology) (2 works) · Numerical Methods and Algorithms (2 works) · Philosophy (2 works)