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Thiết kế bánh xe chủ động cơ cấu di chuyển xe con

Thiết kế bánh xe chủ động cơ cấu di chuyển xe con

Ngày tải lên : 05/12/2012, 11:06
... di chuyển dùng để di chuyển tất cả các loại máy nâng vận chuyển, di chuyển xe con các loại máy trục, dùng trong bàn trượt xe nâng và dùng trong các cơ cấu quay của máy trục. Bánh xe di chuyển ... xe. Bánh xe di chuyển của xe con là loại 2 gờ, bề mặt làm việc hình trụ. Số bánh xe chủ động chiếm 1/2 tổng số bánh xe. Bánh xe chủ động có chức năng nhận chuyển động từ cơ cấu di chuyển và nhờ ... chịu toàn bộ tải trọng của xe con, trọng lượng vật nâng và thiết bị mang hàng. Quá trình xe con chuyển động trên ray tải trọng tác động thay đổi liên tục vành bánh xe sẽ chịu tác động momen xoắn...
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Thết kế hệ thống truyền động 1

Thết kế hệ thống truyền động 1

Ngày tải lên : 02/05/2013, 08:08
... lừp õỷt maùy lồùn. Do âọ åí âáy ta chn phỉång ạn dng chung mäüt häüp giaím täúc cho hai âäüng cå. Âãø taïch rồỡi õọỹng cồ khồới õọỹng sau khi maùy õaợ khồới õọỹng xong ra khoới hóỷ thọỳng ... N 2 =13608.10 5 .  N 1 >N 0 =10 7 . Säú chu kyỡ laỡm vióỷc cuớa baùnh nhoớ : N 1 =i.N 2 =3,5.13608.10 5 . N 1 =6804.10 6 . Vỗ N 1 vaì N 2 âãöu låïn hån säú chu kyì cå såí ca âỉåìng cong mi tiãúp ... Viãút Ngỉu  N 1 >N 0 =10 7 . Sọỳ chu kyỡ laỡm vióỷc cuớa baùnh nhoớ : N 1 =i.N 2 =3,5.3888.10 5 . N 1 =13608.10 6 . Vỗ N 1 vaì N 2 âãöu låïn hån säú chu kyì cå såí ca âỉåìng cong mi tiãúp...
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Thết kế hệ thống truyền động 2

Thết kế hệ thống truyền động 2

Ngày tải lên : 02/05/2013, 08:08
... )bióỳn õọứi theo chu kyỡ õọỳi xổùng : a = max = min = W M u ; m =0. Vỏỷy a 1 . . k n = . Vỗ bọỹ truưn lm viãûc mäüt chiãưu nãn ỉïng sút tiãúp (xồõn) biãún âäøi theo chu k mảch âäüng. 0 x max ma w M 2 τ ττ === . Váûy ... biãún âäøi theo chu k âäúi xỉïng : a = max = min = W M u ; m =0. Vỏỷy a 1 . . k n = . Vỗ bọỹ truyóửn laỡm vióỷc mọỹt chióửu nón æïng suáút tiãúp (xoàõn) biãún âäøi theo chu kyì maûch ... bióỳn õọứi theo chu kyỡ õọỳi xổùng : w M u minmaxa === ; 0 m = . Vỏỷy a 1 . . k n = . Vỗ bọỹ truyóửn laỡm viãûc mäüt chiãưu nãn ỉïng sút tiãúp (xồõn) biãún âäøi theo chu k mảch âäüng. w M 2 τ ττ x max ma === . Váûy...
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Thết kế, hệ thống truyền động 3

Thết kế, hệ thống truyền động 3

Ngày tải lên : 02/05/2013, 08:08
... )bióỳn õọứi theo chu kyỡ õọỳi xổùng : a = max = min = W M u ; m =0. Vỏỷy a 1 . . k n = . Vỗ bọỹ truyóửn lm viãûc mäüt chiãưu nãn ỉïng sút tiãúp (xồõn) biãún âäøi theo chu k mảch âäüng. 0 x max ma w M 2 τ ττ === . Váûy ... âọng cháûm nãn sau mäüt htồỡi gian t (thồỡi gian naỡy trọỳng nghióửn õaợ nỏng ton bäü sn pháøm nghiãưn lãn gọc råi tỉû nhiãn) noù seợ õoùng laỷi vaỡ gỏy nón caùc taùc õọỹng sau : Cuäün dáy ... nàõp h nghiãưn bàịng nụt SAI. Khåíi âäüng áún nụt SB1, trãn mảch âiãưu khiãøn xy ra cạc tạc âäüng sau : Cün dáy råle KM2Y cọ âiãûn: Âọng tiãúp âiãøm KM2Y trãn mảch âäüng lỉûc. Âọng tiãúp âiãøm KM2Y...
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Thết kế hệ thống truyền động 4

Thết kế hệ thống truyền động 4

Ngày tải lên : 02/05/2013, 08:08
... Baïnh ràng trung tám (4) àn khåïp våïi baïnh ràng vãû tinh (3) væìa chuyãøn âäüng væìa quay trãn tay âoìn làõc (2) vỉìa chu n âäüng vãû tinh quay bạnh ràng (4) laỡm thay õọứi khoaớng caùch ... säú hỗnh hoỹc giọỳng baùnh rng chu õọỹng . 1.Choỹn vỏỷt liãûu :thẹp 40X täi ci thiãûn cọ: δ b =1000N/mm 2 δ ch =700N/mm 2 HB=270 2.Âënh ỉïng sút cho phẹp: Säú chu k lm viãûc ca bạnh ràng: ... FG.cos.F ms +< . Cuỷc vỏỷt lióỷu naùy seợ chuyóứn õọỹng õổồỹc theo thaỡnh maùy khi: FG.cosF ms +> . Vỏỷy khi n< tb n thỗ khọỳi vỏỷt lióỷu seợ khäng bë dênh v chu n âäüng theo thnh mạy âỉåüc. Khi...
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Thiết kế cầu qua sông Đồng Nai - Đồng Nai

Thiết kế cầu qua sông Đồng Nai - Đồng Nai

Ngày tải lên : 25/03/2014, 12:30
... nguyên tắc chung - Công trình thiết kế vĩnh cửu.Tiêu chu n thiết kế cầu 22TCN 272-05. - Tiêu chu n thiết kế đ-ờng ô tô TCVN 4054-06 2.2. Các thông số kĩ thuật cơ bản - Tiêu chu n kỹ thuật ... 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m0sAAA3nJqamsWLF0+cOLFbt26bNm3avXv3rFmznIiovkjG7TNsMNsnAMANLfG99cWLF48ePdp76+qLZNksgyBYsGCBzRIA4GujpqZm1qxZs2fPTk9PD68rcRBMffHnEYvF4rkViURyc3NXrVplawQA+JpZunRp3759Bw0aFJ7x5MJ+9UVzi0Qi8+fPX7BgQbt27UpKSkpLS6dNm2YsAABfS+HNhPLz8xNjzFjUF82UXoWFheFx58RNEQCAr/EeYFFRUfiG+6ZNm4IgGDFihLE0rZuMgDoqKiqKiory8/NTU1P3798vvQAAWoL09PSxY8cuXbo07K727dvPmzfPWJqWY1/8H4nveSR+DABAS1BSUnLmzJnwqFdJSUkQBE5BbEKOffH/i8Vi8+fPnzp1ap2PAQBoIQYNGlReXh6JRMKPS0tLKyoqjEV90fQWLFgwe/bscFXDZcuWxT8GAKDlmDp16vz588OPp02btmrVqlgsZizqi6YUiUR69OgRri4aiUQ6duxopVEAgBYoNTV1+vTp4cIbQRBMnDhx3bp1xqK+aErz588Pb6kcBEFhYWH8YwAAWppu3brt3r07/vGhQ4cc/lJfNJlIJPL9738/8TxD5xwCALRkw4YN279/f/hxTk7Ob37zGzNRXzSNoqKiRx99NPx4//79o0ePNhMAgJZswIAB77//fvhxenr6li1bzER90TSqq6vbtWsXr6/777/fTAAAWrLU1NTq6ur4p2PGjLH4ofqiCUQikWHDhsU//fDDD512CABAogEDBuzcudMc1BfX6qOPPurVq1fipmUmAAD06NEj/nGdQ2GoL67S7t27LS4PAADqCwAA+PPLzMyMRCLmoL64JonHlAEAoEFZWVknT540B/XF1auoqOjatas5AABweZ07d47fAQz1xVW65557Ej/98MMPzQQAgEOHDiV+alls9cW1+uyzz+o8Ys1DAACChq5P8Ta9+uKa7N+/v86Chx06dHArPQAA6reWt+nVF9eqXbt2iZ9mZWWZCQAA9VurzrmIqC8ap/5d89LT093IHACghYtEIh06dKjzoLWy1RfXpLi4OOX/uvXWWzdu3GgyAAAt2b59+0aOHFlnR/GZZ56JxWKGo764SkOHDq2t5+GHHzYZAICW7I9//OPZs2fr7CXu27fv6NGjhqO+uEoNHj6ufzoiAAAtyqFDh+qsDhAEwZ133llWVmY46ourcalbLffo0cMxZQCAlqzB9+jT09Oj0ajhqC+uxrFjx+rcajnUu3dvx5QBAFqySy1vaNlD9cVVOnLkSLdu3eo/7pgyAEBLVlNTY3lD9UUTu9RbF+np6eXl5eYDANAyRSKRgQMHNvglVaa+AACAJrNz58709PQGv9ShQ4dIJGJE6otGu8xbF5Y9BABosRpc8DCUlZV18uRJI1JfNM6lFjz8k2EGAMDX22V2BTt37rx//34jUl80zrFjx7Zv336pr3bt2vXVV181JQCAFug//uM/LvWl1NTUy3yVy0upra01hZZp2bJlOTk5l/8e/3sAALTESEhJsZeovmj67eoy/wNc/qsAANhLpFGceQgAAKC+AAAA1BcAAADqCwAAQH0BAACoLwAAANQXAACA+gIAAEB9AQAAqC8AAAD1BQAAgPoCAABQXwAAAKgvAAAA9QUAAKC+AAAAUF8AAADqCwAAQH0BAACgvgAAANQXAAAA6gsAAEB9AQAAqC8AAADUFwAAgPoCAABAfQEAAKgvAAAA9QUAAID6AgAAUF8AAACoLwAAAPUFAACgvgAAAFBfAAAA6gsAAEB9AQAAoL4AAADUFwAAAOoLAABAfQEAAKgvAAAA1BcAAID6AgAAQH0BAACoLwAAAPUFAACA+gIAAFBfAAAA6gsAAAD1BQAAoL4AAABQXwAAAOoLAABAfQEAAKC+AAAA1BcAAADqCwAAQH0BAACoLwAAANQXAACA+gIAAEB9AQAAqC8AAAD1BQAAgPoCAABQXwAAAOoLAAAA9QUAAKC+AAAAUF8AAADqCwAAQH0BAACgvgAAANQXAAAA6gsAAEB9AQAAqC8AAADUFwAAgPoCAABAfQEAAKgvAAAA9QUAAID6AgAAUF8AAADqCwAAAPUFAACgvgAAAFBfAAAA6gsAAEB9AQAAoL4AAADUFwAAAOoLAABAfQEAAKgvAAAA1BcAAID6AgAAUF8AAACoLwAAAPUFAACA+gIAAFBfAAAA6gsAAAD1BQAAoL4AAABQXwAAAOoLAABAfQEAAKC+AAAA1BcAAADqCwAAQH0BAACoLwAAANQXAACA+gIAAFBfAAAAqC8AAAD1BQAAgPoCAABQXwAAAOoLAAAA9QUAAKC+AAAAUF8AAADqCwAAQH0BAACgvgAAANQXAAAA6gsAAEB9AQAAqC8AAADUFwAAgPrixlRRUdEM/8qOHTuMGgAgrrCw0D7Y10ZKbW2tKbTcpz/lcv8D1Pnq5b+5eX4kAAA7bM3wrzRqL5Er59gXAACA+gIAAFBftECbNm2qqam53v/KtGnTjBoAYO7cuVVVVdf7X1m6dGksFjPt5pFqBFyJcJvMyspq167d9ftXDhw4oL4AAEJ5eXkTJ0683v/KpEmTFixYYNrNwwVzLfvpv8QVk+PHj//lL3+ZPD/n4cOHu3Xr5vkCAL7e/uIv/mLfvn3J8/NcqhSsuqG+aMr6qvPVmpqadu3aXe/NrKqqKiMjw8YMAFBnl+yPf/xjRkbG9f5Xqqqq0tPTG7WXiPqi6eurOTczGzMAQPPvHVlxvnlYdQMAAEB9AQAAqC8AAADUF9fRJ598MmTIkJ49e6akpKSkpDz44IPDhw8/ceKEyQAAJKfz588PGjSoV69e4f5bmzZtMjMzX3/9dZNRXyS1Xbt2ffe73509e/ZDDz1UW1tbW1v7u9/9bvjw4f3799+1a5f5AAAkm2g0mpaWduzYsS5duhw+fLi2tnb9+vVLliyZMWPGoEGDzKc5Wa6kZT/9jV/z8J577mnTpk15eXmdb960adNTTz314osvzp8///r9SAAAdtgaKz09/dSpU1999VWdxysrK7t27XrHHXecOHHCmofqi2Ssr1atWvXq1eu//uu/6nxzLBa7+eabMzIyjh8/rr4AAJKnvlJTUy9evNjgXxL/kvpqHs48pHHuvffe6urq+o+//vrr7du3/9nPfmZEAABJpXv37ikpKfUf37Bhw1dffXXvvfcakfoiSa1cubJ169YvvPBC4oM//OEPV6xYsX79+vHjxxsRAEBS2b9/f6tWrdq3b7937974g7Nnzx4zZsx999135MgRI2o2Dhq2 7Ke/ 8WcexmKxHj161N 9Ke/ 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 9Ke3 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 9Ke3 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...
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Sử dụng giao thức cấu hình chủ động (DHCP) nhằm đơn giản hoá việc lập địa chỉ IP mạng ppt

Sử dụng giao thức cấu hình chủ động (DHCP) nhằm đơn giản hoá việc lập địa chỉ IP mạng ppt

Ngày tải lên : 02/04/2014, 16:20
... điểm. Cổng T hay địa chỉ IP nội bộ được phân bố như một phần của việc thiết lập chuyển mạch. Chuyển mạch với phân đoạn mà DHCP đòi hỏi từ thiết bị hiện trường và đáp ứng với địa chỉ ... cho phép thiết bị chuyển từ một vùng mạng này tới vùng mạng khác mà vẫn duy trì địa chỉ IP như vậy. Option 61 hữu dụng khi thiết bị test phải duy trì cùng địa chỉ IP khi được chuyển tới các vị ... mục đích test. Nó cũng được sử dụng cho các hệ thống điện thoại IP cho phép điện thoại được di chuyển mà vẫn giữ nguyên số (ID). Phân bố địa chỉ IP cổng hoặc nội bộ Kiểu phân bố địa chỉ...
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thiết kế và tính toán cầu chủ động loại đơn trên xe du lịch

thiết kế và tính toán cầu chủ động loại đơn trên xe du lịch

Ngày tải lên : 02/01/2014, 16:56
... tuyến 2 m là hệ số phân bố tải trọng lên cầu sau . 22 ,Gm là lực thẳng đứng tác dụng lên cầu sau k m 2 là hệ số phân bố tải trọng lên cầu sau khi ôtô chịu lực kéo tiếp tuyến cực đại ... Yên. 1.1.1. Công dụng. - Đỡ toàn bộ trọng lợng của các bộ phận đặt trên ôtô. - Biến chuyển động quay của động cơ thành chuyển động tịnh tiến của ôtô nhờ các bộ phận đặt trên cầu chủ động. - Thay ... khí Động Lực Trờng Đại học SPKT Hng Yên. Sơ đồ lực tác dụng lên cầu sau p m 2 là hệ số phân bố tải trọng lên cầu sau khi phanh : 76,0 1000.7,02300 2300 . 2 = + = + = hL L m p 2.4.1.1...
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Thiết kế và tính toán cầu chủ động loại đơn trên xe khách 29 chỗ

Thiết kế và tính toán cầu chủ động loại đơn trên xe khách 29 chỗ

Ngày tải lên : 02/01/2014, 16:56
... I: Mô tả khái quát chung về cầu chủ động 1.1 Cầu chủ động. 1.1.1. Công dụng. - Đỡ toàn bộ trọng lợng của các bộ phận đặt trên ôtô. - Biến chuyển động quay của động cơ thành chuyển động tịnh ... cầu chủ động ở chế độ lực ngang cực đại. Mô men uốn tổng hợp tại mặt cắt nguy hiểm xác định nh sau: - Mô men uốn tổng hợp tại mặt cắt (I-I) )(28603,0.1. 4,8 1.1.2 1. 2 10.1540 2 1. 2 2 Nml B h G M y gy = += += - ... các bánh xe chủ động có quay với các vận tốc khác nhau trong các trờng hợp ôtô quay vòng hoặc ôtô chuyển động trên đờng gồ ghề không bằng phẳng. 1.3.2. Yêu cầu của cụm vi sai. - Phân phối mômen...
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Thiết kế và tính toán cầu chủ động loại đơn trên xe tải g=3500

Thiết kế và tính toán cầu chủ động loại đơn trên xe tải g=3500

Ngày tải lên : 02/01/2014, 16:56
... I: Mô tả khái quát chung về cầu chủ động 1.1 Cầu chủ động. 1.1.1. Công dụng. Đỡ toàn bộ trọng lợng của các bộ phận đặt trên ôtô. Biến chuyển động quay của động cơ thành chuyển động tịnh tiến ... những thông số kỹ thuật chung sau: stt Thông số Số liệu Đơn vị 1 Trọng lợng toàn bộ ô tô G 3500 Kg 2 Trọng lợng tác dụng lên Cầu trớc G 1 Trọng lợng tác dụng lên Cầu sau G 2 1400 2100 Kg Kg ... động. Thay đổi tỷ số truyền nhằm mục đích tăng mômen xoắn qua cơ cấu phân chia truyền tới bánh xe chu động nào đó (thờng 90 0 ) đối với trục dọc của bánh xe. 1.1.2. Yêu cu. Phi có t số truyền đủ...
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thiết kế và tính toán cầu chủ động loại đơn trên xe tải g=7640 (thuyết minh)

thiết kế và tính toán cầu chủ động loại đơn trên xe tải g=7640 (thuyết minh)

Ngày tải lên : 02/01/2014, 16:56
... tuyến 2 m là hệ số phân bố tải trọng lên cầu sau . 22 ,Gm là lực thẳng đứng tác dụng lên cầu sau k m 2 là hệ số phân bố tải trọng lên cầu sau khi ôtô chịu lực kéo tiếp tuyến cực đại ... I: Mô tả khái quát chung về cầu chủ động 1.1 Cầu chủ động. 1.1.1. Công dụng. - Đỡ toàn bộ trọng lợng của các bộ phận đặt trên ôtô. - Biến chuyển động quay của động cơ thành chuyển động tịnh ... 267,0 38,0.10.1540.3,2 1.125,5.124,4.170 1 2 01max 2 ==+= bx he k rGL hiiM m Sơ đồ lực tác dụng lên cầu sau p m 2 là hệ số phân bố tải trọng lên cầu sau khi phanh : 76,0 1000.7,02300 2300 . 2 = + = + = hL L m p 2.4.1.1...
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Tính toán thiết kế cầu chủ động cho xe hyundai county

Tính toán thiết kế cầu chủ động cho xe hyundai county

Ngày tải lên : 06/01/2014, 14:58
... ta lại chia truyền lực chính loại kép thành 2 dạng: kiểu tập chung và kiểu phân tán. 1.3. Vi sai. 1.3.1. Công dụng. - Tiếp tục giảm chuyển động quay đã nhận từ hộp số hoặc từ hộp phân phối . - ... max 2 max 2 . .2 1 2 . .2 1 2 y yg p y yg t B h G Y B h G Y = += Trong đó: ã Tải trọng tĩnh tác dụng lên cầu sau G 2 = 5130(KG). ã Chiều cao trọng tâm của xe , chọn h g =2915(mm). ã Chiều rộng cơ sở của xe, ... N φ φ   = = + = ữ = = = ữ Coi Z k =0,Z p =0 d). Tính theo lực thẳng cực đại. Khi ôtô chuyển động trên đờng gồ ghề thì tải trọng thẳng đứng tác dụng lên bánh xe là: 2 51300 . .1,75...
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