全國中小學科展

2013年

Recycled PET bottles for vacuum packaging

Vacuum packaging is a packaging technique intended to extend the shelf life of food via the removal of air from an enclosed package prior to sealing. This process limits the growth of aerobic bacteria or fungi due to oxygen deprivation. In this work, we present a novel do-it-yourself vacuum packaging device using the exchange of water and air between two bottles to continuously generate a vacuum-suction effect. The sizes of bottle and vacuum bag were investigated for its impact on the vacuum generation in a plastic bag containing smoked fish sausages. Large commercial 3.1-litre PET bottle generated more vacuum than the smaller ones. An equilibrated vacuum pressure of a smaller plastic bag was lower than that of a larger size. With 3.1-litre PET bottles, the vacuum pressure for 3”x5”, 5”x8” and 6”x9” bags was equilibrated at 8, 10, 18 mmHg, respectively. Sausages packaged by our device last for 14 days when they were kept in -20oC refrigerator, which was comparable to those packed by the commercial vacuum packaging system for household use. This project demonstrates an application of simple science in a real life situation as well as a promotion of environmental protection idea as the electricity is not used in the vacuum generation process and the disposed plastic bottles can be reused.

肺癌浸潤之樹突細胞分泌Resistin透過活化WHSC1/Twist途徑促進肺癌惡化

本研究首度發現人類肺癌A549細胞會促進其所浸潤的樹突細胞分泌Resistin,而更深入地探究獲悉Resistin會透過活化WHSC1/Twist途徑促進肺癌A549細胞惡化,此惡化過程包括誘導癌細胞上皮間質轉化(epithelial-to-mesenchymal transition; EMT)及提升癌細胞的移行(migration)和入侵(invasion)能力。為確認Resistin在臨床的重要性,透過肺癌病患檢體分析發現,相較於健康捐贈者,肺癌病人的血清可測的較高濃度的Resistin;更甚之,比較非腫瘤組織部位之CD11c+樹突細胞,浸潤於腫瘤組織部位之CD11c+樹突細胞會呈現高量的Resistin。接續探討Resistin對肺癌細胞的影響機制,實驗結果發現Resistin會增加A549細胞表現histone methyltransferase WHSC1的表現,而WHSC1在Twist啟動子的H3組蛋白lysine 36位置進行dimethylation修飾,並降低H3組蛋白lysine 27位置的trimethylation進而促進Twist的表現,促使A549細胞進行EMT和增加癌細胞移行和入侵。因此,Resistin可作為肺癌診斷分子及藥物發展的重要標靶。

ELECTRONIC STUDENT-TEACHER POLL ATTANDANCE SYSTEM

Our goal is to make roll call systems at schools technological. While Rolling Call system is getting technological capacities some useful outcomes occur as well like; To remove the cost for class books by abolishing the class books used for roll call To eliminate mistakes with the usage of class book .(The numbers written incorrectly) To save again a large amount of waste paper( The short messages will be send to the parents instead of mailing the letters to the their adresses once a week about their students' absance.) To improve communication among school and parents ,by this way to prevent various kinds of problems arising from absenteeism. To make teachers school boards more efficently and motivated besides their affairs will get easier as well. To save time of school managers(They have no Works like saving the absenteeisms into e-school network because everything including all the absenteeism info will be carried into the system automatically) To save time of each lesson the teachers will not loose time for the roll call ,so they will be able to devote their time to their students and training. -Technological polling mechanism will contribute to education, this contribution will make all the students and teachers happy because all the teachers carry concern whether their curriculum will be finished or not through this system recording all the rests of teachers because of illnesses and some national celebrations.

得不到愛的左翅雄蟋蟀

為了解黃斑黑蟋蟀左翅在上變異型的遺傳性狀是否可以經人擇選種過程加以保留,以此探討其在族群內遺傳特性及其存活的指標。材料來自國家地理紀錄片中介紹的台南新化蟋蟀養殖場。在養殖場進行採樣調查黃斑黑蟋蟀的左翅位置比例,結果約佔2%,與李俊康(2009)觀察標本的結果2.05%的比例極為相近。由此可見,在這種蟋蟀族群中不論標本或是活體,左翅在上蟋蟀確實存在只是仍為少數,同時發現雌蟲左翅在上變異型的個體,比例約為雄蟲的九倍。本研究希望透過遺傳及演化的觀點,來了解左翅在上變異型的個體,各部位型態學性狀在族群中存在的可能原因,以及蟋蟀族群中為何右翅在上的真相?並且能從其型態的參數,找出左翅在上仍然存在的原因。

Escher狂想曲

本研究運用兩套方法,成功的化簡、篩選眾多結構;配合繪圖檢驗,證明了六邊形共有20種對稱拼貼圖結構。透過本研究,在適當軟體的支援下,使用者可快速且精準的設計出富有創意的密貼圖樣;所有的圖形結構亦可被更加廣泛運用。運用本研究理論與結果,我們撰寫了一Visual Basic程式,可供使用者快速方便判別任意的六邊形磁磚是否可對稱拼貼;最後,我們將研究結果應用於相關立體圖形,如:環面(Torus)、圓柱曲面(Cylinders)及莫比紙圈(Mobius Strip);運用前人的研究,再配合本研究結果,將可以有更廣泛的應用,如:阿基米德立體圖….等。

Research the efficiency of the fog-catching nets

Islands far from lands use the underground or surface water as the water for living. The population of the islands is growing fast and the amount of water usage is increasing year after year. However, the amount of water usage is limited, so that people who live in islands have trouble using water. To compensate this problem, underground water is drawn from deeper underground sites. If this matter occurs continuously, sea-level may rise and then we cannot use underground water. Seawater desalination is a way to solve the water shortage, but it requires a lot of energy. It is difficult for island far away from lands to supply a lot of energy. It is considered the eco-friendly way to minimize the use of energy on the island. In order to solve the problem of water shortage on the island, it is considered fog that on the island occur frequently. It is an attempt to create water from fog, but it is a lack of research of efficiency of fog-catching nets to create water from fog. In this research, I have studied the efficiency of the fog-catching nets, a way to increase the efficiency, the amount of water that is created on the island, usage of discarded fishing net for fog-catching nets. Through this research, I found a kind of fog which can be changed into water and the difference in efficiency due to the difference in the size of the mesh size of the fog-catching nets, wind direction, wind speed, water absorption capacity of thread of fog-catching nets, installation direction of fog-catching nets, a way of installation of fog-catching nets. Also I found fog-catching nets of discarded fishing nets on the island and the possibility of usage for everyday life that the amount of water are created for a day or a month during dry season on the island.

水中的華爾滋

本實驗將小型塑膠圓片置於水中釋放模擬落葉的運動模式,發現圓片與水平之夾角呈現週期性變化,變化範圍會隨著時間改變。在運動幾個週期後,變化範圍會被限制,此時為穩定狀態。在水中加入鋁粉以觀察圓片運動時流場的變化,提出分流模型與最短時間原理,發現此模型可以解釋圓片的轉動機制。

數形合一

這份研究是關於一個「數形合一」的問題,研究的主要目的是找出同時具有兩種圖形數身分以上的數。研究結果發現雙重多角數必定存在,但個數可能有限個也可能無限多個,有些雙重中心多角數是有限多個,有些雙重中心多角數是無限多個,但令人意外的是同時是K角數和中心K角數的數卻皆是永遠是無限多個,我對其模式進行了探究並加以具體分類,並說明原因。研究過程中發現遞推關係可以大大簡化計算的步驟,可簡潔快速的求出這些數。我也證明了同時是三、四、五角數的數只有 1。此外,我將研究應用在熱門的平衡數(balancing numbers)和NSW數(NSW numbers)等上面,應用多角數的研究解決一些熱門的問題和找出了圖形上不證自明的結果。

大屯火山群磁場分布測量與分析

近年來許多研究顯示台北的大屯山底下可能存在岩漿庫,而最近一次的噴發可能約在5000年前,於是我們決定利用地球物理方法對大屯山做更進一步的了解。由於磁力測勘是了解火成岩區的重要工具,而且前人對大屯山的磁力探勘似乎著墨較少,所以我們決定使用磁力對大屯山進行測勘。測區包含了公路以及步道的部分,量取資料後,我們經過一些標準的程序得到磁力異常值,再利用極化修正將資料修正得更直觀,並用修正前後的資料繪出的圖與溫泉露頭、地表岩性等做比對。最後我們利用物理方法得到相對的居里點深度,希望能進一步了解大屯火山群的地熱活動。我們研究後認為:大屯山下方的居禮點深度較深,地熱活動較不活躍,而七星山到大油坑間的居禮點深度較淺,地熱活動則較旺盛,可能有岩漿庫存在。

整係數多項式裡有乾坤-平衡多項式

本文主要研究以數學方法探究物理上的平衡問題,將物理與數學的代數、數論、組合及幾何做了緊密的結合,並導出幾個有趣的結果。文中得出n的因數結構與平衡多項式的關係,以及平衡多項式與平衡問題一般解的關係,並進一步探討其平衡的排序策略及個數。再則將平衡多項式引入複數平面,可以看到許多有趣的幾何性質,並進而回歸至物理的應用。