Calculus的問題，透過圖書和論文來找解法和答案更準確安心。 我們找到下列線上看、影評和彩蛋懶人包

Calculus of Variations and Control Theory

為了解決Calculus的問題，作者Lefter, Catalin-George 這樣論述：

Catalin Lefter is a Professor in the department of Mathematics at Al. I . Cuza University, Romania. His main areas of interest lies in Partial Differential Equations and Control Theory.

Calculus進入發燒排行的影片

使用 FMCW 雷達和利用人工神經網絡進行運動生命體徵檢測

為了解決Calculus的問題，作者李景量 這樣論述：

由於對人們對健康的關注度增長使得健康監護監測變得更加流行。 現在有許多可穿戴或直接接觸的生理設備能夠在日常生活活動中監測一個人的心率； 然而，在鍛煉或長期監測期間佩戴設備通常會令使用者很尷尬或不舒服。 幸運的是，對於非接觸式設備，例如基於 FMCW 雷達的設備，可以避免這種情況發生。 與可穿戴式或直接接觸式生理設備相比，非接觸式系統更方便，可應用的地方亦更廣泛。在這項工作中，我們提出了一個 60-64 GHz 頻率調製連續波 (FMCW) 雷達系統，用於在運動期間進行非接觸式心率監測。 通過使用修改後的 MobileNetV3 模型進行回歸分析，可以實現約 90% 的準確率預測。此外，我們使

用剪枝方法將神經網絡模型的模型大小減少了 87%，以有效降低模型的計算成本並保持準確性。

Special Functions in Fractional Calculus and Related Fractional Differintegral Equations

為了解決Calculus的問題，作者Srivastava, Hari M. 這樣論述：

The subject of fractional calculus (that is, calculus of integrals and derivatives of any arbitrary real or complex order) has gained considerable popularity and importance during the past four decades, due mainly to its demonstrated applications in numerous seemingly diverse and widespread field

s of science and engineering. It does indeed provide several potentially useful tools for solving differential, integral and differintegral equations, and various other problems involving special functions of mathematical physics as well as their extensions and generalizations in one and more variab

les.Many books and monographs (and conference proceedings) deal with the subject of fractional calculus and its applications. However, to the best of our knowledge, there does not exist an exclusive work that co-ordinates the disciplines of fractional calculus and special functions in a potentially

useful manner. This book is an attempt in that direction and would serve a dual purpose: in providing key formulas and identities involving special functions and also in opening up some novel avenues of applications of fractional calculus.

變分法在影像去噪的應用

為了解決Calculus的問題，作者林子溢 這樣論述：

對重要去噪變分模式-ROF 做綜合審視報告。