I really can not thank you enough for creating this excellent course. Your patience, care, and attention to detail combine to make you a superb teacher!
Very concise and valuable presentation on key steps to evaluate an improper integral using a combination of complex analysis theorems and limit analysis 🌿
Dear Professor, thank you very much for this insightful explanation. It was very helpful for my final exam preparation. I am so glad to watch how you approach the problem step-by-step and explain every single action thoroughly. I hope this style of teaching inspires everyone :)
professor Petra B Taylor , i watched all your playlist on the analysis of complex functions , i cant thank u enough , thank u from the bottom of my heart
Thank you so much for your time and patience to make a clear explanation. :-) It is awesome to understand step by step and in the end you can comprehend the whole question.
Thank you very much .. i have made 30 videos in dutch on youtube , describing Complexe Analyse , based upon your videos .. so again , thank you very much
Thank you! This is an informative example! ... it will be great if develop a set of examples on the the theory and applications of conformal mapping...!
That’s a very cool trick also by substituting cosh(ix) for cos(x) you also get something in exponential form which can be evaluated that was my first though but your way saves some work
Professor, how do you prove the integral exist? Is it part of the evaluating an improper integral that we need to prove the integral exist? Many thanks!
I believe that you prove it exists by bounding it. Since Cos(x) oscillates between plus or minus 1, the limit is determined by the denominator. So the integrand approaches 0 as x goes to infinity.
Very concise and valuable presentation on key steps to evaluate an improper integral using a combination of complex analysis theorems and limit analysis 🌿
I really can not thank you enough for creating this excellent course. Your patience, care, and attention to detail combine to make you a superb teacher!
shes the moment, she’s that girl, ilyyy thank you :)
Very concise and valuable presentation on key steps to evaluate an improper integral using a combination of complex analysis theorems and limit analysis 🌿
I just finished watching all your lessons, the seven weeks. Marvelous. THANK YOU VERY MUCH!!
Thank you so much for uploading this brilliant Lecture series, I now have a fighting chance of doing well in my exams
Dear Professor, thank you very much for this insightful explanation. It was very helpful for my final exam preparation. I am so glad to watch how you approach the problem step-by-step and explain every single action thoroughly. I hope this style of teaching inspires everyone :)
Thanks a lot for the course. Really well explained with detail and clarity.
professor Petra B Taylor , i watched all your playlist on the analysis of complex functions , i cant thank u enough , thank u from the bottom of my heart
Thank you so much for your time and patience to make a clear explanation. :-)
It is awesome to understand step by step and in the end you can comprehend the whole question.
Thank you so much for this wonderful course,
finished watching that, what a great series of videos.
great course ！！ so many days and nights here
Thank you very much .. i have made 30 videos in dutch on youtube , describing Complexe Analyse , based upon your videos .. so again , thank you very much
Thank u so much ... Watched at 2020 ♥️♥️♥️😊
Thank you! This is an informative example! ... it will be great if develop a set of examples on the the theory and applications of conformal mapping...!
please keep posting more lectures on complex analysis!
Thanks for this lectures. They have helped me alot
That’s a very cool trick also by substituting cosh(ix) for cos(x) you also get something in exponential form which can be evaluated that was my first though but your way saves some work
Very good video.
Very helpfull thanks
marvellous ma'am
Awesome!!
Clearly and cleanly explained
Thanks a lot
Professor, how do you prove the integral exist? Is it part of the evaluating an improper integral that we need to prove the integral exist? Many thanks!
I believe that you prove it exists by bounding it. Since Cos(x) oscillates between plus or minus 1, the limit is determined by the denominator. So the integrand approaches 0 as x goes to infinity.
Thank you for your response!
spolier: pi/2e
I just finished watching all your lessons, the seven weeks. Marvelous. THANK YOU VERY MUCH!!
I finished too. I'm happy :)
Very concise and valuable presentation on key steps to evaluate an improper integral using a combination of complex analysis theorems and limit analysis 🌿