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湖州師范學院
畢業(yè)設(shè)計（論文）任務(wù)書
學院
信息與工程學院
專業(yè)
機械設(shè)計制造及其自動化
班級
100823
學號
10082338
姓名
馮 艷
畢業(yè)設(shè)計（論文）題目
300KW型彈簧圓錐破碎機結(jié)構(gòu)設(shè)計
畢業(yè)設(shè)計（論文）進行起止日期
2013年6月30日至2013年12月31日
畢業(yè)設(shè)計（論文）的內(nèi)容及技術(shù)參數(shù)
該畢業(yè)設(shè)計主要是要完成圓錐傳動結(jié)構(gòu)設(shè)計。要求滿足轉(zhuǎn)速，可實現(xiàn)更精準的破碎。設(shè)計工作包括：案論證選擇、傳動系統(tǒng)設(shè)計、總體布局設(shè)計、各部分的結(jié)構(gòu)設(shè)計、標準設(shè)備的選擇等。通過對圓錐破碎機傳動結(jié)構(gòu)的設(shè)計，能夠?qū)⑺鶎W專業(yè)知識綜合運用到圓錐破碎機設(shè)計中，并熟練掌握實際工作中機械設(shè)計的過程、步驟和方法。通過畢業(yè)實習、調(diào)研和查閱資料，獲得圓錐破碎機的相關(guān)資料。經(jīng)方案設(shè)計、比較，提出其設(shè)計方案，并進行相應(yīng)的技術(shù)設(shè)計與結(jié)構(gòu)設(shè)計，撰寫設(shè)計說明書。
設(shè)計具體要求如下：
1、通過查閱文獻了解目前國內(nèi)外彈簧圓錐破碎機的發(fā)展概況。
2、完成彈簧圓錐破碎機傳動裝置的方案設(shè)計，并作方案比較和技術(shù)經(jīng)濟分析。
3、完成彈簧圓錐破碎機傳動裝置的結(jié)構(gòu)設(shè)計，繪制結(jié)構(gòu)草圖。
4、對運動機構(gòu)進行校核計算、分析，寫入設(shè)計說明書。
5、計算機彈簧圓錐破碎機傳動裝置的裝配圖，要求設(shè)計合理并符合國家有關(guān)標準。
6、完成軸類、盤類或箱體類等零件的零件圖設(shè)計，計算機繪制零件圖。
7、設(shè)計總圖量折合A0圖紙至少3張。
8、翻譯2千漢字左右的與課題相關(guān)的外文資料。
9、按畢業(yè)設(shè)計指導書要求完成1.5萬字畢業(yè)設(shè)計說明書的撰寫,要求有中外文摘要及中外文參考文獻,說明書打印成稿。
畢業(yè)設(shè)計（論文）的要求
1、根據(jù)公布的畢業(yè)論文選題計劃，結(jié)合自己具體情況在指導教師的指導下進行選題，在題目確定后必須盡早與指導教師一起，做好畢業(yè)論文的準備工作。
2、在畢業(yè)論文任務(wù)書下達后兩周內(nèi)，必須寫出對畢業(yè)論文所選題目的意義和研究現(xiàn)狀、研究目標和內(nèi)容、研究方法和步驟、文獻資料查閱情況等文獻綜述，填寫《湖州師范學院畢業(yè)論文開題報告》交指導教師審閱。
3、必須認真獨立完成畢業(yè)論文階段規(guī)定的全部工作任務(wù)，充分發(fā)揮主動性、創(chuàng)造性和刻苦鉆研精神，嚴禁弄虛作假，不得抄襲他人的畢業(yè)論文或已有成果。
4、要勇于創(chuàng)新，敢于實踐，注意各種能力的鍛煉和培養(yǎng)(如外語能力等)。參閱外文文獻資料譯成中文不得少于2000漢字。
5、要尊敬指導教師，虛心接受指導，遵守紀律，愛護公物。如因不聽指導造成的傷害或其它后果，均由學生本人負責。
6、撰寫畢業(yè)論文時，做到條理清晰，邏輯性強，符合科技寫作規(guī)范，并嚴格按照學校所規(guī)定的本科生畢業(yè)論文要求進行撰寫、打印和裝訂。畢業(yè)論文字數(shù)達到專業(yè)規(guī)定要求。
7、在答辯前一周，應(yīng)將畢業(yè)論文交指導教師審核簽字后，送交評閱教師評閱。
8、需提交完整的畢業(yè)論文兩份，一份交指導教師保存，一份交學院保存。
畢業(yè)設(shè)計（論文）查閱的數(shù)據(jù)
[1] Orlov P.fundamentals of Machine Design.Moscow:Mir Pub,1987：23-27
[2] 劉鴻文.材料力學[M].北京：高等教育出版社， 2004：30-90.
[3]趙昱東．圓錐破碎機的新發(fā)展[J]．中國鎢業(yè)，2004(2)：42-45.
[4]李伯奎，陳前亮，谷勇霞．單缸液壓圓錐破碎機的現(xiàn)狀及發(fā)展趨勢[J]．礦山機械2006 (4)：14-15．
[5] 李愛芝，黃新平，．水泥熟料破碎機生產(chǎn)研究現(xiàn)狀及發(fā)展趨勢[J]．機械工程師，2005(3)：12-13．
[6]高強，張建華．破碎理論及破碎機的研究現(xiàn)狀與展望[J]．機械設(shè)計，2009(10)：26．
[7]濮良貴，紀名剛．機械設(shè)計[M]．北京：高等教育出版社．2001：41-59．
[8]成大先．機械設(shè)計手冊[M]．北京：化學工業(yè)教育出版社，2002．17-65．
[9] 毛平淮.互換性與測量技術(shù)基礎(chǔ)[M].北京：機械工業(yè)出版社，2006：20-30.
[10]孫志禮．機械設(shè)計[M]．沈陽：東北大學出版社，2002：142-149．
[11]郎寶賢，郎世平．國內(nèi)外破碎機的差距與發(fā)展趨勢[J]．礦械，2004(9)：71-73．
[12]郎寶賢，顎式破碎機現(xiàn)狀與發(fā)展[J]．礦山機械，2004（1）：9-10．
[13]韓維濤，張亞新，ANSYS優(yōu)化技術(shù)在零件結(jié)構(gòu)設(shè)計中的應(yīng)用[J]．機械研究與應(yīng)用2005(06)：92-94．
[14]趙顯東．新型高效破碎設(shè)備綜述[J]．礦山機械，2004(4)：97-99．
[15]蔡贊烽，胡明振，劉超，破碎理論與數(shù)學模型發(fā)展綜述[J]．黑龍江科技信息，2008(04)：49-51．
[16] 聞邦椿.機械設(shè)計手冊[M]. 北京：機械工業(yè)出版社，2010：32-24.
[17]GAAFAR L K, MASOUD S．A Genetic algorithms and simulated annealing for scheduling in agile manufacturing．International Journal of Production Research [J]． 2005(14): 75-76．
[18]WANG L, ZHENG D Z．An effective hybrid heuristic for flow shop scheduling [J]．International Journal of Advanced Manufacturing Technology, 2003, 21(1): 38-44
[19] Maciac A, Cuerda E M, Diaz M A. Application of the Rosin-rammler and Gates-gaudin-schuhmann Models to the Particle Size distribution Analysis of Agglomerated Cork[J]. Materials Characterization, 2004,52:1592164
畢業(yè)設(shè)計（論文）進度安排
序號
畢業(yè)設(shè)計（論文）各階段進度名稱
日期
備 注
1
選擇課題，題目為彈簧圓錐破碎機機構(gòu)設(shè)計
2013年6月30日
2
公布題目學生和教師雙向選擇，教師介紹題目
2013年7月2日
3
機械系畢業(yè)設(shè)計動員報告
2013年7月6日
4
準備彈簧圓錐破碎機的的文獻綜述、外文翻譯和開題報告，完成破碎機整體方案設(shè)計
2013年7月7日
~9月29日
5
上交彈簧圓錐破碎機的文獻綜述、開題報告，開題報告答辯
2013年10月30日
6
完成傳動系統(tǒng)結(jié)構(gòu)設(shè)計
2013年11月15日
7
完成彈簧圓錐破碎機總裝配圖，并進行中期答辯
2013年11月30日
8
完成彈簧圓錐破碎機所有圖紙（包括裝配圖、部裝圖、零件圖）
2013年12月15日
9
講座，論文規(guī)范
2013年12月16日
9
審圖，所有圖紙、論文、附屬過程材料交到審圖老師
2013年12月20日
10
畢業(yè)答辯
2014年1月5日
11
上交所有畢業(yè)論文材料、光盤資料
2014年1月8日
指導教師（簽名）
學 生（簽名）
開始執(zhí)行任務(wù)日期
畢業(yè)論文外文翻譯
畢業(yè)設(shè)計（論文）題目
PYB1200彈簧圓錐破碎機的結(jié)構(gòu)設(shè)計
翻譯題目
煤的沖擊式破碎機的分形特征
學 院
信息與工程學院
專 業(yè)
機械設(shè)計制造及其自動化
姓 名
馮艷
班 級 學 號
10082338
指導教師
李兵
湖州師范學院畢業(yè)論文外文翻譯
煤的沖擊式破碎機的分形特征
機械與電氣工程學院
中國礦業(yè)大學，中國礦業(yè)大學
徐州，中國
摘要：煤的沖擊式破碎機的粒度分布的分形表達是根據(jù)分形理論構(gòu)建。正交試驗是通過煤的破碎機沖擊粉碎設(shè)備的大小和分布進行線性擬合，在雙對數(shù)坐標分析。結(jié)果表明，回歸曲線在雙對數(shù)坐標中是直的并且線性回歸是有利的。分形理論對煤的沖擊式破碎機的分布規(guī)律是合適的。其中影響煤炭的分形維數(shù)的因素，沖擊的速度是顯著的，材料的硬度是第二，沖擊頻率是非常小的;分形維數(shù)隨著煤硬度和沖擊速度的增加而減小。
關(guān)鍵詞：沖擊式破碎機，分形特性;正交實驗;粒度分布
1. 介紹
隨著采礦和煤層夾矸開采的日益機械化，原料煤的質(zhì)量隨大矸石混入煤中含量的增加而下降。煤矸石大量進入選煤影響選煤效率，提高制備成本。同時，煤矸石在制備后被堆放在地面，成為環(huán)境污染的危險源。從地下煤矸石中分離不僅可以提高原煤質(zhì)量，降低制備成本，而且還可以提供材料，并且煤矸石可以充填地下[1-2]。煤矸石的沖擊碰撞是有效的分離的煤矸石和地下巖石的破碎的統(tǒng)計特性，它可以用分形維數(shù)的方式來描述[3-4]。因此，煤和煤矸石的破碎分形分布的研究可以給矸石分離提供理論支持。
一些學者在國內(nèi)外主要探討了巖石材料在沖擊載荷受損的情況下粒度分布的研究的部分分形特征，巖石材料在一般機械破碎損壞的分形特征還沒有得到充分的討論。對巖石碎片裝上uiaxial壓縮試驗的分形特征進行了研究參考文獻[5，6]，對巖石破碎耗能的分形模型中提供了旋轉(zhuǎn)鉆井在參考文獻[7]，分形的割煤的分布規(guī)律字符大小，研究了參考[8]。對煤矸石的沖擊式破碎機的分形特征的對比研究，是罕見的。因此，煤的沖擊式破碎機的分形特征是本文根據(jù)沖擊試驗研究的。
2. 粒度分布分形模型
有許多模型是對對粒徑分布規(guī)律的研究，松香Rammler（RR）和蓋茨戈丹 - 舒曼模型和Weibull分布的分布規(guī)律的研究是常用的[9-10]。用分形維數(shù)描述看似隨意的粒度分布是在過去的幾十年中巖石粒度分布研究領(lǐng)域的一個重大進展[11,12]。分形維數(shù)的定義如下[13]：
(1)
式中：
x：松散煤體特征尺度；
F: 煤炭墜毀的特征尺度大于或等于x的量;
c:比例常數(shù);
D:為分形維數(shù)。
煤顆粒的密度分布函數(shù)可以通過分形維數(shù)的推導可以得到
(2)
從公式2得到的顆粒的質(zhì)量，其尺寸大于X的質(zhì)量
(3)
XMAX是粒度最大的粒子，長度單位是毫米，密度單位是，g/mm3分別是粒子的形狀因子。
質(zhì)量累積速率，其尺寸大于X從公式3得到。
(4)
質(zhì)量累積速率，其尺寸小于x可以從公式4可以得到
(5)
粒度大小分布分形維數(shù)（D）可以通過線性回歸在雙對數(shù)坐標系中計算。
分形維數(shù)的物理意義（D）表示如下：大量的分形維數(shù)的表示有許多和小碎片，少量的分形維數(shù)表明有越來越大的碎片，因此，分形維數(shù)（D）能夠在特定的加載模式作為破碎特性指標[14]。
3. 實驗
(1) 實驗設(shè)備
該裝置由輸送帶，溜槽，高速帶加速器，加壓裝置和粉碎板，它是如圖1所示的。煤是通過將沿滑槽皮帶高速帶加速器進行的，而煤是固定的加壓裝置。在高速下破碎板的沖擊會影響煤的。高速帶加速器的速度是通過變頻器調(diào)整以獲得不同的沖擊速度。
圖1 實驗裝置布裝圖
1破碎板；2壓裝置；3高速帶加速器；4槽；5輸送帶
(2) 實驗方法
煤樣來自山東靚裝煤炭進出口公司，山東大柳煤礦總公司，徐州夾河煤礦公司和他們的普氏硬度分別為0.84，1.54,2.42。將煤篩選出從50毫米150毫米篩分成9個樣品并且獲得的平均值。每個樣品有200公斤的重量。用正交試驗法是直接用沖擊式破碎機進行的。
煤的硬度，沖擊速度，沖擊頻率設(shè)置為因素，每個因素有三個水平。它的因素和水平如表1所示。
表1因素水平
測試序號.
硬度(A)
(f)
沖擊速度(B)(m/s)
沖擊頻率(c)
水平
1
0.84
6
1
2
1.54
8
2
3
2.42
10
3
實驗是根據(jù)所定義的因子水平下的正交表L9（34）進行的。
(3) 實驗結(jié)果及分析
正交試驗的結(jié)果示如表2所示。
表2 實驗結(jié)果
NO.
A
B
C
累積百分比(%)
50mm
70mm
90mm
110mm
130mm
150mm
1
0.84
6
1
43.6
59.5
72.3
87.2
93.1
100
2
0.84
8
2
64.9
79.6
93.7
100
100
100
3
0.84
10
3
73.4
87.1
97.5
100
100
100
4
1.54
6
2
23.6
37.9
52.1
77.4
91.2
100
5
1.54
8
3
54.2
71.3
83.1
91.6
95.8
100
6
1.54
10
1
51.2
60.7
72.5
83.7
96.1
100
7
2.42
6
3
16.2
30.8
48.7
70.3
86.3
100
8
2.42
8
1
30.5
43.9
65.1
76.1
93.7
100
9
2.42
10
2
53.3
64.8
79.7
87.3
100
100
斜率（b）和相關(guān)系數(shù)（R2）可根據(jù)線性擬合曲線和分形維數(shù)（D）可以用b相應(yīng)地計算得到。分形維數(shù)（D）的視覺正交實驗分析，以找出影響分形維數(shù)的主次因素分析。分析的結(jié)果示于表3中。
表3 實驗結(jié)果分析
序號
A
B
C
D
R2
1
0.84
6
1
2.23
0.982
2
0.84
8
2
2.44
0.983
3
0.84
10
3
2.59
0.945
4
1.54
6
2
1.53
0.987
5
1.54
8
3
2.45
0.952
6
1.54
10
1
2.36
0.990
7
2.42
6
3
1.31
0.989
8
2.42
8
1
1.88
0.985
9
2.42
10
2
2.34
0.993
K1
7.26
5.07
6.47
K2
6.34
6.77
6.31
K3
5.53
7.29
6.35
R
1.73
2.22
0.16
在表3中，每個因子（KI）的效果值是各因素的分形維數(shù)在i層的總和;范圍（R）是各因素的效應(yīng)值的最大值和最小值的相減得到的，R是測量分形維數(shù)的波動的關(guān)鍵指標。其范圍是較大的因素的多元化對分形維數(shù)更大的影響力。
可以從結(jié)果中可以看出，其中影響煤的分形維數(shù)的因素，沖擊的速度是顯著的，材料的硬度是第二和沖擊頻率非常小，隨著煤的硬度的增加的分形維數(shù)是降低的而沖擊速度的增加分形維數(shù)是增加的。
4. 結(jié)論
(1) 分形理論是適用于煤的沖擊式破碎機的分布規(guī)律。
(2) 其中影響煤炭的分形維數(shù)的因素，沖擊的速度是顯著的，材料的硬度是第二和沖擊頻率是非常小的。
(3) 煤的硬度增加分形維數(shù)減少，而沖擊速度的增加而增加。
致謝
作者非常感謝國家自然科學基金重點項目（項目編號：50834004）。
參考文獻
[1] QIAN Ming-gao, XU Jia-lin, MIAO Xie-xing. Technique of cleaning mining in coal mine[J]. Journal of China University of Mining & Technology, 2003, 32(4): 343-348. (in Chinese)
[2] ZHANG Ji-xiong, MIAO Xie-xing, Underground Disposal of Waste in Coal Mine[J]. Journal of China University of Mining & Technolog, 2006, 35(2): 197-200. (in Chinese)
[3] SUN Xi-kui, LI Xue-hua. The New Technology of Waste-filling Replacement Mining on Strip Coal Pillar[J]. Journal of China Coal Society, 2008, 33(3): 259-263. (in Chinese)
[4] PAN Zhao-ke, LIU Zhi-he. Fractal Properties of Size Distribution of Gangue Agmentation and Routine Calculation[J]. Journal of Taiyuan University of Technology , 2004, 35(2): 115-117. (in Chinese)
[5] DENG Tao, YANG Lin-de, HAN Wen-feng. Influence of Loading Form on Distribution of Marble Fragments[J]. Journal of Tongji University(Natural Science), 2007, 35(1): 10-14. (in Chinese)
[6] PAN Zhao-ke, LIU Zhi-he. Fractal Properties of Size Distribution of Gangue Agmentation and Routine Calculation[J]. Journal of Taiyuan University of Technology. 2004, 35(2): 115-117. (in Chinese)
[7] YAN Tie; LI Wei; BI Xue-liang; LI Shi-bin. Fractal Analysis of Energy Consumption of Rock Fragmentation in Rotary Drilling[J]. Chinese Journal of Rock Mechanics and Engineering, 2008, 27(s2): 3649-3654. (in Chinese)
[8] LIU Song-yong, DU Chang-long, LI Jian-ping. Fractal Character of the Distribution Law of the Cutting Coal Size[J]. Journal of China Coal Society, 2009, 34(7): 978-982. (in Chinese)
[9] Maciac A, Cuerda E M, Diaz M A. Application of the Rosin-rammler and Gates-gaudin-schuhmann Models to the Particle Size distribution Analysis of Agglomerated Cork[J]. Materials Characterization, 2004, 52: 1592164
[10] TAO Chi-dong. Mining Machinery [M]. Bei Jing: Coal Industry Press, 1993: 35-37.
[11] Turcotte D L. Fractals and Fragmentation[J]. J Geophys Res, 1986, 91 (132): 1 921 ?1 926.
[12] GAO Feng, XIE He-ping, ZHAO Peng. Fractal Properties of Size-frequency Distribution of Rock Fragments and the Influence of Meso-structure [ J ]. Chinese Journal of Rock and Engineering, 1994, 13 (3) : 240~246. (in Chinese)
[13] XIE He-ping. Introduction of the Fractals-Rock Mechanics [M]. Bei Jing: Science Press, 1996: 112-116. (in Chinese)
[14] WANG Li, GAO Qian. Fragmentation Predicition of Rock Based on Damage Energy Dissipation[J]. Journal of China Coal Society, 2007, 32(11) :1170-1174. (in Chinese)
From: Li Jian ping;Zhang Jia-jia;Du Chang-long/Consumer Electronics, Communications and Networks (CECNet), 2011 International Conference on
Fractal Character of the Impact Crusher of Coal
LI Jian-ping, ZHANG Jia-jia, DU Chang-long
College of Mechanical and Electrical Engineering
China University of Mining and Technology,CUMT
Xuzhou,China
Abstract:Fractal expression of the size distribution of impact crusher of coal is built according to fractal theory. Orthogonal experiment is carried out by impactive crush equipment and size distribution of the crusher of coal is linear fitted and analyzed in double logarithmic coordinates. The results indicate that regression curve in double logarithmic coordinates is straight and linear regression is favorable. The fractal theory is suitable for the distribution discipline of the impact crusher of coal. Among the factors which affect the fractal dimension of coal, the speed of impact is notable, hardness of materiel is secondly and impact frequency is very little; fractal dimension decreases with the increases of hardness of coal and increases with the increases of impact speed.
Key words:impact crusher; fractal properties; orthogonal experiment; size distribution
I. I NTRODUCTION
With the increasing mechanization of mining and the exploitation of coal seam with dirt band, the quality of raw coal decreases as the increases of the content of large gangue mixed in the coal. The large number of gangue goes into the coal preparation that affects the efficiency of coal preparation and increase the cost of preparation. Meanwhile the gangue is stacked on the ground after preparation, which becomes the hazard sources of environmental Pollution. The separation of gangue from coal underground can not only improve the quality of raw coal, decrease the cost of preparation, but also provide materials to the gangue filling underground[1 ?2]. The impactive crash of coal and gangue is a effective way to separate gangue from coal underground and the statistical characteristics of rock crash can described by fractal dimension[3 ?4]. Therefore the research of fractal fragmentation distribution of coal and gangue can provide the gangue separation with theoretical support.
Scholars at home and abroad mainly probe into the fragments fractal character of rock material damaged under Blast loading for the research of size distribution of particle, fractal character of rock material damaged under general mechanical disruption has not be discussed adequately. The fractal character of rock fragment loading on uiaxial compressive test was studied in reference [5, 6], fractal model for consuming energy on rock fragmentation is provided in rotary drilling in reference [7], fractal character of the distribution law of the cutting coal size was studied in reference [8]. Research of the fractal character of the impact crusher of coal and gangue is rare in contrast. Therefore, fractal character of the impact crusher of coal is researched according to impactive experimentation in this paper.
II. FRACTAL MODEL OF SIZE DISTRIBUTION
There are many models which study on the distribution law of particle size, Rosin-Rammler (R-R) and Gates-Gaudin-Schuhmann model and Weibull distribution are in common use[9-10]. Using fractal dimension to describe the seemingly haphazard size distribution is a significant progress in the field of research on size distribution of rock in the last decades[11,12]. Fractal dimension was defined the as follows[13]
(1)
Were x is characteristic scale of crashed coal; F is amount of crashed coal that characteristic scale is greater than or equal to x; c is constant of proportionality; D is fractal dimension.
Density distribution function of coal particles can be got by the derivation of fractal dimension
(2)
Mass of particle whose size is greater than x was obtained from Eq.2
(3)
Were xmax is the size of the biggest particle, mm; is density, g/mm3; is the shape factor of particle.
Mass accumulation rate whose size is greater than x was obtained from Eq.3
(4)
Mass accumulation rate whose size is less than x can be got from Eq.4
(5)
Fractal dimension of size distribution (D) can be calculated by linear regression in double logarithmic coordinate system.
Physical meaning of fractal dimension (D) is expressed as follows: The large amount of fractal dimension indicates there are many and small fragments, the small amount of fractal dimension indicates there are less and big fragments, Therefore, fractal dimension (D) can be used as fragmentation characteristic index under specific loading mode [14].
III. E XPERIMENTATION
A. Device of experimentation
The device consists of feeding belt, chute, high-speed belt accelerator, pressing device and crush plate, which is shown in Fig.1. Coal is carried by feeding belt along the chute to the high-speed belt accelerator, while the coal is fixed by pressing device. Coal impacts the crush plates at high speed. The speed of high-speed belt accelerator is adjusted by inverter in order to get different impact speed.
Fig.1 Layout of experimental device
1 crush plate; 2 pressing device; 3 high-speed belt accelerator; 4 chute; 5 feeding belt
B. Experimental methods
The coal samples came from Shandong Liangzhuang Coal Corporation, Shandong Daliu Coal Corporation, Xuzhou Jiahe Coal Corporation and their Protodikonov's hardness are 0.84, 1.54,2.42 respectively. The coal is screened out from 50 mm to 150 mm by sieve and nine samples are obtained on average. Each of the samples is 200Kg weight. Orthogonal test is carried out using directly impact crusher machine.
Hardness of coal, impact speed, impact frequency are set as the factor and each factor has three level. The factors and levels are shown in Table 1.
T ABLE 1 LEVELS OF FACTORS
Test No.
Hardness(A) (f)
Factor impact speed(B)(m/s)
Impace frequency(c)
level
1
0.84
6
1
2
1.54
8
2
3
2.42
10
3
Experiment was conducted under orthogonal table L9 (34) according to the levels of factors defined.
C. Experimental results and analysis
Results of orthogonal experiment are shown in Table 2.
T ABLE 2 E XPERIMENTAL FINDINGS
NO.
A
B
C
Cumulative percentage(%)
50mm
70mm
90mm
110mm
130mm
150mm
1
0.84
6
1
43.6
59.5
72.3
87.2
93.1
100
2
0.84
8
2
64.9
79.6
93.7
100
100
100
3
0.84
10
3
73.4
87.1
97.5
100
100
100
4
1.54
6
2
23.6
37.9
52.1
77.4
91.2
100
5
1.54
8
3
54.2
71.3
83.1
91.6
95.8
100
6
1.54
10
1
51.2
60.7
72.5
83.7
96.1
100
7
2.42
6
3
16.2
30.8
48.7
70.3
86.3
100
8
2.42
8
1
30.5
43.9
65.1
76.1
93.7
100
9
2.42
10
2
53.3
64.8
79.7
87.3
100
100
Slope (b) and correlation coefficient (R2) can be got according to linear fitting curve and fractal dimension (D) can be calculated by b correspondingly. Fractal dimension (D) is analyzed by visual analysis of orthogonal experiment in order to find out the Primary and secondary factors that affect the fractal dimension. Result of analysis is shown in Table 3.
T ABLE 3 ANALYSIS OF EXPERIMENTAL FINDINGS
NO.
A
B
C
D
R2
1
0.84
6
1
2.23
0.982
2
0.84
8
2
2.44
0.983
3
0.84
10
3
2.59
0.945
4
1.54
6
2
1.53
0.987
5
1.54
8
3
2.45
0.952
6
1.54
10
1
2.36
0.990
7
2.42
6
3
1.31
0.989
8
2.42
8
1
1.88
0.985
9
2.42
10
2
2.34
0.993
K1
7.26
5.07
6.47
K2
6.34
6.77
6.31
K3
5.53
7.29
6.35
R
1.73
2.22
0.16
In Table 3, effect value of each factor ( ki) is the sum of fractal dimension of each factor under level i ; range ( R ) is the subtraction of the max and minimum of the effect value of each factor, R is the key index to measure the fluctuation of fractal dimension. The diversification of the factor whose range is bigger has a bigger influence on fractal dimension.
It can be seen from the results that among the factors which affect the fractal dimension of coal, the speed of impact is notable, hardness of materiel is secondly and impact frequency is very little; Fractal dimension decreases with the increases of hardness of coal and increases with the increases of impact speed.
IV. CONCLUSION
1) The fractal theory is suitable for the distribution discipline of the impact crusher of coal.
2) Among the factors which affect the fractal dimension of coal, the speed of impact is notable, hardness of materiel is secondly and impact frequency is very little.
3) Fractal dimension decreases with the increases of hardness of coal and increases with the increases of impact speed.
ACKNOWLEDGEMENTS
The authors gratefully acknowledge the Major Project of National Natural Science Foundation (Project No. 50834004).
11
REFERENCES
[1] QIAN Ming-gao, XU Jia-lin, MIAO Xie-xing. Technique of cleaning mining in coal mine[J]. Journal of China University of Mining & Technology, 2003, 32(4): 343-348. (in Chinese)
[2] ZHANG Ji-xiong, MIAO Xie-xing, Underground Disposal of Waste in Coal Mine[J]. Journal of China University of Mining & Technolog, 2006, 35(2): 197-200. (in Chinese)
[3] SUN Xi-kui, LI Xue-hua. The New Technology of Waste-filling Replacement Mining on Strip Coal Pillar[J]. Journal of China Coal Society, 2008, 33(3): 259-263. (in Chinese)
[4] PAN Zhao-ke, LIU Zhi-he. Fractal Properties of Size Distribution of Gangue Agmentation and Routine Calculation[J]. Journal of Taiyuan University of Technology , 2004, 35(2): 115-117. (in Chinese)
[5] DENG Tao, YANG Lin-de, HAN Wen-feng. Influence of Loading Form on Distribution of Marble Fragments[J]. Journal of Tongji University(Natural Science), 2007, 35(1): 10-14. (in Chinese)
[6] PAN Zhao-ke, LIU Zhi-he. Fractal Properties of Size Distribution of Gangue Agmentation and Routine Calculation[J]. Journal of Taiyuan University of Technology. 2004, 35(2): 115-117. (in Chinese)
[7] YAN Tie; LI Wei; BI Xue-liang; LI Shi-bin. Fractal Analysis of Energy Consumption of Rock Fragmentation in Rotary Drilling[J]. Chinese Journal of Rock Mechanics and Engineering, 2008, 27(s2): 3649-3654. (in Chinese)
[8] LIU Song-yong, DU Chang-long, LI Jian-ping. Fractal Character of the Distribution Law of the Cutting Coal Size[J]. Journal of China Coal Society, 2009, 34(7): 978-982. (in Chinese)
[9] Maciac A, Cuerda E M, Diaz M A. Application of the Rosin-rammler and Gates-gaudin-schuhmann Models to the Particle Size distribution Analysis of Agglomerated Cork[J]. Materials Characterization, 2004, 52: 1592164
[10] TAO Chi-dong. Mining Machinery [M]. Bei Jing: Coal Industry Press, 1993: 35-37.
[11] Turcotte D L. Fractals and Fragmentation[J]. J Geophys Res, 1986, 91 (132): 1 921 ?1 926.
[12] GAO Feng, XIE He-ping, ZHAO Peng. Fractal Properties of Size-frequency Distribution of Rock Fragments and the Influence of Meso-structure [ J ]. Chinese Journal of Rock and Engineering, 1994, 13 (3) : 240~246. (in Chinese)
[13] XIE He-ping. Introduction of the Fractals-Rock Mechanics [M]. Bei Jing: Science Press, 1996: 112-116. (in Chinese)
[14] WANG Li, GAO Qian. Fragmentation Predicition of Rock Based on Damage Energy Dissipation[J]. Journal of China Coal Society, 2007, 32(11) :1170-1174. (in Chinese)
From: Li Jian ping;Zhang Jia-jia;Du Chang-long/Consumer Electronics, Communications and Networks (CECNet), 2011 International Conference on