Fourier Series, Fourier, Laplace and Inverse Laplace Transform
About Course
Laplace, Fourier, and Z-Transform Course in Bangla
Are you finding the Fourier series, Fourier transform, Laplace transform, and inverse Laplace transform challenging in your university coursework? Are you struggling due to the lack of adequate resources and support? Look no further! Our comprehensive course is meticulously crafted to address the difficulties students face, offering the necessary guidance and materials to excel in understanding these fundamental concepts.
Course Overview: Embark on a journey to bridge the gap between theory and application in transform analysis. Our course focuses on providing practical examples and real-world scenarios to equip you with the skills and knowledge needed to confidently tackle complex problems.
Course Features:
- In-Depth Lectures: Our course offers comprehensive lectures covering all the topics. Each lecture provides a clear explanation of the concepts, supplemented with practical examples to enhance understanding.
- Hands-on Practice: Gain practical experience through hands-on exercises that reinforce key concepts and techniques. From analyzing signals to applying transform methods, these exercises are essential for mastering transform analysis.
- Expert Support: Receive expert support from our experienced instructors throughout your learning journey. Whether you need clarification on a concept or assistance with a problem, our instructors are dedicated to helping you succeed.
- ✅ 5 Topics: Covering a wide range of essential concepts in transform analysis and practical applications.
✅ 35 In-depth Lectures: Access comprehensive lectures that provide thorough explanations of key concepts, supplemented with practical examples and real-world applications to enhance understanding.
✅ 50+ Problem Solutions: Gain access to a wealth of problem solutions, including solutions to past year questions from your university. These solutions provide valuable insights and practice opportunities to reinforce learning and prepare for exams.
✅ Expert Help: Receive dedicated support from our experienced instructor, Kayes Bin Yousuf. As an Assistant Engineer at Pran Group Limited and an alumni of EEE’14 from IUT, Kayes is committed to providing expert guidance and assistance to help you succeed in your studies.
Course Curriculum:
- Understanding Transform Analysis: Acquire a comprehensive understanding of transform analysis techniques and their wide-ranging applications across diverse domains. Explore fundamental concepts such as signal processing methodologies, system analysis principles, and problem-solving strategies.
- Exploring Fourier Series: Delve deeply into the intricate mathematics of the Fourier series, examining its theoretical foundations and practical implications in crucial areas such as signal processing, communication systems engineering, and scientific research.
- Fourier Transform Insights: Investigate the theoretical intricacies and practical applications of the Fourier transform, encompassing essential topics such as spectral analysis, filtering techniques, and modulation methodologies employed extensively in advanced digital communication systems.
- Laplace Transform Mastery: Attain mastery in the theoretical intricacies of the Laplace transform, indispensable for solving complex differential equations, conducting stability analyses of control systems, and analyzing dynamic systems within engineering and physics domains.
- Inverse Laplace Transform Techniques: Explore advanced methodologies for computing inverse Laplace transforms, essential for tackling inverse problems, reconstructing signals, and gaining insights into the time-domain behavior of intricate systems.
External Resources:
For further exploration, we recommend the following external resources:
- MIT OpenCourseWare – Signals and Systems
- Khan Academy – Laplace Transform
- Coursera – Digital Signal Processing
Embark on your journey to mastering transform analysis today! Don’t let the challenges of your university course hinder your progress. With our comprehensive course, you’ll have the resources and support you need to excel in transform analysis. Enroll now and take the first step towards mastering these fundamental concepts!
ইঞ্জিনিয়ারিং পড়ছেন,কিন্তু ফুরিয়ার ও ল্যাপ্লাস ট্রান্সফর্ম পড়বেন না।তা কখনোই হতে পারেনা।প্রতিটি ইঞ্জিনিয়ারিং ডিপার্টমেন্ট এর সাথে আষ্টেপৃষ্টে থাকে এই ফুরিয়ার ও ল্যাপ্লাস ট্রান্সফর্ম।কিন্তু খুবি জটিল ও কমপ্লেক্স এই কোর্স শেষ করতে নিশ্চয়ই হিমশিম খেয়েছেন!😵💫
তাই আপনাদের জন্য ইউনিক স্কুলিং নিয়ে এলো ফুরিয়ার সিরিজ,ফুরিয়ার ট্রান্সফর্ম ও ল্যাপ্লাস ট্রান্সফর্ম এর উপর সম্পূর্ণ একটি কোর্স😍
কি কি থাকছে এই কোর্সে 😀
✅৫টি টপিক
✅৩৫ ইন-ডেপথ লেকচার
✅৫০+ প্রব্লেম সলিউশন (আপনার বিশ্ববিদ্যালয়ের বিগত সালের প্রশ্ন সমাধান সহ)
✅এক্সপার্ট হেল্প
ইন্সট্রাক্টর হিসেবে আছেন,আমাদের মোস্ট ডেডিকেটেড ও স্টুডেন্ট ফ্রেন্ডলি টিউটর –
🔥কায়েস বিন ইউসুফ
এসিস্ট্যান্ট ইঞ্জিনিয়ার – প্রান গ্রুপ লিমিটেড
EEE’14,IUT.
ত আর দেরি কেন?খুবি গুরুত্বপূর্ণ ও কমপ্লেক্স এই কোর্স ক্র্যাক করতে এখুনি এনরোল করুন আমাদের
কোর্স😇
Course Content
Fourier Series
- 31:45
Fourier Series Trigonometric Part-2
22:35Fourier Series Complex Exponential Part-1
19:18Fourier Series Complex Exponential Part-2
17:48Fourier Series Complex Exponential Part-3
15:36Frequency Spectrum of Fourier Series
25:01
Fourier Transform
Fourier Transform Basic Discussion and Properties part-1
17:50Fourier Transform Properties part-2
19:03- 18:27
Fourier Transform Properties part-4
15:51Fourier Transform of Differenciation
23:19Fourier Transform Integration
21:17Fourier Transform of Basic Signal
18:07Fourier Transform of Basic Signal Part-2
21:27Fourier Transform of Rectangular & Tringular Pulse
27:30Fourier Transform Properties part-6
26:46Fourier Transform Properties part-7
26:45Example-1
25:50Example-2
13:51
Laplace Transform
Laplace Transform Basic Discussion and Application
24:07Example-1
23:22Example-2
23:59Drawing Waveform
20:38LT of Periodic Function
27:58- 26:16
Most Important Example
27:31
Inverse Laplace Transform
Inverse Laplace Transform Basic Discussion and Problem Solution
25:11Important Problem Solution
34:03Advanced Problem Solution
56:00
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