孔维中
凉州区金塔河水利管理处 733000
摘 要:主要论述了向日葵JK518、T5069的节水灌溉制度研究,如整地、播种、田间观测、科学灌水等,为凉州区农户栽培JK518、T5069向日葵提供了依据。
关键词:凉州;JK518向日葵;T5069向日葵;灌溉制度
一、试验研究方法
1、试验目的
主要研究覆膜平作向日葵节水增产的灌溉制度。在不同灌溉定额条件下,寻求向日葵生育期最佳的灌溉制度模式,以指导本灌区及凉州区向日葵生产的灌溉制度。
2、试验设计
采用对比试验,试验采用不同品种验证设计,不设重复。向日葵灌水轮次以3次为准。JK518向日葵生育期灌水定额208-2处理为140m3/亩(50 m3/亩、50 m3/亩、40 m3/亩),208-3处理为170m3/亩(60 m3/亩、60 m3/亩、50 m3/亩),208-6处理为200m3/亩(70 m3/亩、70 m3/亩、60 m3/亩);T5069向日葵生育期灌水定额208-1处理为140m3/亩(50 m3/亩、50 m3/亩、40 m3/亩),208-4处理为170m3/亩(60 m3/亩、60 m3/亩、50 m3/亩),208-5处理为200m3/亩(70 m3/亩、70 m3/亩、60 m3/亩)。
3、试验方法
向日葵为深根系作物,种植的地块采用140cm、厚0.008mm的地膜覆盖。选用适合本地种植的优质向日葵品种JK518、T5069,播种时间为4月下旬,深度以3—5cm为宜。140 cm每膜种3行,行距55cm,株距50cm,膜间行距80cm,亩播种量0.75—1kg/亩,每亩保苗2000株左右。播前每亩基施过磷酸钙50kg、尿素10kg、硫酸锌2kg、硫酸钾10kg,在现蕾期、开花期分2次追施尿素各8kg/亩。田间管理同大田。
二、田间观测
1、作物各生育期及作物生长性状的观测
每周二、五早上10点观测,主要观测出苗、幼苗期、现蕾期、开花期、成熟期。观测的生育期起止时间详见表1。
表1 生育期起止时间表
![](data:image/png;base64,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)
2、土壤含水率及灌水量的测定
采用烘干法进行测定,取土深度为0-60cm,每20cm为一层进行取土测定含水率。在播种前,灌水前、后及收获时各测定一次含水率。用三角形量水堰或B=0.5m梯形量水堰测水,用秒表控制时间进度,灌水量控制在定额之内。
3、室内考种
试验收获时分处理收获计产,同时取样测定植株经济性状。测量株高、叶片数、百粒重、样区产量、小区产量、亩产量。
表2室内考种结果表
![](data:image/png;base64,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)
三、试验结果分析
JK518向日葵3个处理208-2、208-3、208-6生育期灌溉定额分别为150 m3/亩、170m3/亩、200 m3/亩,亩产量分别为223.8㎏/亩、247.2㎏/亩、237.9㎏/亩。
T5069向日葵3个处理208-1、208-4、208-5生育期灌溉定额分别为150 m3/亩、170m3/亩、200 m3/亩,亩产量分别为337.9㎏/亩、366.0㎏/亩、317.6㎏/亩。
表3 灌溉效益计算表
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAa0AAACNCAYAAAAEjSW1AAAe3ElEQVR4nO1dTa7cttLtdXFB3Mc3zIwLeAkyzSjJhAjwgMCAPfQsCGBETlbwhk5sZOD6BhRFiipKJMVSq9h1AMH39lXLVYc/RVJFnscvv/wCnz9/hhRfv36F9+/fbz4XCAQCgeBZeGAffv36Ff73v//Bhw8frrZHIBAIBIIsHu/fvwfs+vDhA/z777/Ptk8gEAgEggXoTGt1w+Mhl1xyySWXXGRX96DFHZx94Go7V7spIFwECBcOwkOABC0EnH3gajuN3RMYpcEW3WpA6b07w7Mmo0CZCWCawGg38lPagJ36WM21DCkgXDgIDwEStBBw9oGr7T3tXoIKTGC0ATyWWNB+uUEbsHYCqx/weMxBzurwc3zvcikwRoOPc1YXBscCcC1DCggXDsJDgAQtBJx94Gp7P7snMGpnPRybTVkDWivQFubAhd0XPzcObMlnHcC1DCkgXDgIDwEStBBw9oGr7d3sngyYJXrszbQcrF7PtHysmowGs/riBGZ+8GTMErRkpkUL4cJBeAiQoIWAsw9cbe9jdxqkjoNW/F5quZQGs3lBhc+0JGjRQrhwEB4CJGgh4OwDV9u72G0NmCla4ttcSGCZDCjk3u0qIj7TkuVBWggXDsJDgAQtBJx94Go7Wfbg4UwrXk6cEc2g/D1qTtgwSoMxymUMqrCEKDMtGggXDsJDwM2Dlksz1nGHMBnQSm3TjCcDSh10UIVo9iFNm+5oUylabJ+sXS+pzandVqvkvc7mm2DU0T1leGbQKptpuaxEbS3ouUzjQHX3oHVclhEO0/8BpskgGZWZRJcTOOJi5ddkQB3NeK2usLGwfqeDHLCgH7nvTTCl70oL/o+SOnELLpbbj+vQ+v8v355yn6Bl9ZymHMMvyYSOAgBgmixM07bTMH7Z5iTO+JBWXpP6NHeS2vh/LWjllpf8CP5xItA12T5XMGuU68CVAuWvhwKVrUwFQaEQfZYH9bYTPQpIJTMtiNPo5+/o9T23C1pVXISUfqV1FMQVKBV+jqvy5OtqQbA/gzwXE0zWDzg02MhfpaNBWMqDtujyMW73Uf127zm1dtsjtN8yMRnQO7271Y91XSrgbL9O3IGLljpkwBjXz8T3abM/2L9P0PKk7DS2kNllwMYkLpUECRINaPVhqQBKg9YGJrCgM63YmmB7OtLfBu8LbLc2JCUoDdZGP2fNiUdHrgG32v605Y8021BtG9dmQLUaIc6NtWNv/cyloHTWPWWK8w5BK3SicTsL7x5RIAOSPMrqt5vhRH2P78PmoBCSdbCOPE4Aau2o78MFQGkdCnauZ+17g2SHewQtX8ibQsOju+vwM7Mwo+ChVNHoJYe2TiMTROelzLRyxEHLzKNd0yHwVtu+VNwJJqPdLOvhGqHedETRZ1qDMhaMVmDs3nIIkd0Dox8XE1jjR70KzDIa3+kY4mUdbIlpbqtKYUErGi13Cl67QSu3H2/nP99uZYjRUr+jzneejS9tOxcUotcGq1nXDg6D1i24iPzbq0MArh4hy+wlqzf3CFoAsBibLJ9ts7LikwwsWO2n5VEW1zSdWrJqXWJblgTmLLY4AC3rzcnMKvj5vJmW1QqMsY632Y+l4e19Z3JlZjosjUnQCugZtEIHkPt5hrVJO9oGpNXSzjI6XgdD3essqxm9Z1qr5bBlRQS7r6x+hw53gmlyy3RG2/m4r21QsHo7OPez1r1ATzHT6s1FeR2yoLVe7NwsUR68Hrlf0Jp/853m7mjAatA2v4TRiqaO3xiYrJ0TGMLxP7lZU5hp2Xn5zd97zp9Ty4MQKtCyLq006M2o3M9uw0DjzMz2jN0jomvQyo3A046haqkov63gzIALQ9+ZVhKss++eCuv3ZOaZh3uPpZQBa+1y/3rgN7//MsatZNj5X5NbZSrl4SZcABTXIfd6xw4UtNICR4mY11TVfPSOMe6a7z/7fqHah9USn4lGOgVBC3uH94REDGPzFX/TEUVLir7iV2Wn9bJ7UDxnpsUoaLUk3MzfS99Noj5X1+85cC2/T2CMRtq+f170r7Fw+O4px8Ns6224qKpDcdBivTyowlqv0aDVY15LdQU8TX4qPZO2bCZ1IxdtprDx8wTOdBrxi9f86CVq9AUBrgbVtlvt+DRm9R4r3xElyw/xssSJ91oStAKeEbT232+U/h/9UcZFPuEpYJtSjfvcUL+tdlshVgcsY/cSBK2tMU/joq4ODTHTiqbZj2QPltWgtA7T0mQZLpA1ge2wpt68xDYHLFcI+QruRz65DKwzI9a2d1p7p5nHvqSVPe2w3PdbJrq1dtfsLXP7q/x7GAXK2OXdgjUKsqdZlOw1AViNMH0DdJ1YZpR7gOuXBysDz8HovmcGYZ+gFe8xCn3EdptCQ/2OV3asmZf9tMtujvc1tc6IqniYbXwKF7WDlyFmWvvwHY+DI0yZiST1tmV5UG3+z22H0TsdGENb0IpfkJZlG3neey0HNXFevLfMjWTzWyVi5AL3w52IkTSo5SW1eoCKlobP7NuimWntfL4kDpU8Et+MTRW4TgetaX53FCeRZOpudf1OBjXbJIv5PVYHLroELUouaurQYqfOt7UuAXy+//CGAZZ5OPvA1famYFuyt2zJJA3bDx7K7QfUJg1aB7v+rXZL0MvtBrSxbnAyZ7LaOYPKp4QrVb9czbUMKSBcOAgPARK0EHD2gavtVXbX7C3zo2Fr5xNT3CzDGgMWyYRaz9zjdG589DcZ5ZaH/Ivt+ZnTnAJ6tHXgNBeDQ7hwEB4CJGgh4OwDV9tr7a7ZW2aNS01eApKak3yWDbL5c+KOjq4xLhMovBfzQcuEzFYJWu0QLhyEhwAJWgg4+8DV9ublQSjZW+aCy2TMauN5Nttpeble8nLZLynOGVXWBy33bAla5yBcOAgPARK0EHD2gavtLYkYJXvLJqMWCZFlU+OyWRI/BSDORl0/HzvSyB9dpECbsLHUb72QoHUOwoWD8BBws6DlXmavOyAsFXPOFvMv1ZfPnyuTkaZbr/ZspcAUcx+P6zdGQ5ixhA/yG7Tdu5rA9TSfAHBWgqX2nVbN3rKwNWJOb7cW7HyaynYm5etXvJ9mB8t7sXmvzeSWLI126sdTw/Emd+qgsCzIsxvJa3AXLnqe4t8CKh6qBFOX7/DigjhobTfZbUeq8zFHm93Xz5bJyJ1a7ALsJrUa2z1eeSoBhibbkyC12ynNCQfu2Ko5+eAJdrfvLYMoVdmfwmLXewLnhIr1oCiDOAV8SXefA7pP0qjE6Q4qLg8kzbniQdE7u4o09w71weMeXOxv/F+Wp7F7OnHRJWh1sYUfF88PWukp08qAtTrZO3JuJNA0W9F+c2uki5UZ+cd+lO5NoLTdd97WWje7UA83C5lnHMshmX7j9xy0zKwfpKPTPXZnlx3tLt1b5u6N6kN0urT7NSofbDPxZl9S0unFGYjYfr2GhnqmDWGBsvW0izOny5SeXn6EO3BxzMP+fqweXJwNWq0DqO1z+HFBvjy4GTVnRrrxZuNFqsSfjdXwHiFGtQ/LcpWeNzwXNPb5VI/eaOc/jKpdBnc4ld69q4nu1HHZWDBeaO7ESOouy0B3QDMXmRM8Vh11dE6mXk5uwAZ56WCgXuakxzLi87koORYJ4Gil56lnc6JcxH2tF45Mt3iMwQV90EpI2bxvAYD4BXlIK35i0HKWrk5DMJE0u9HRJtNo5K7MlKwp+1naE87ws3Z98rJxG3RXXEYzCWvcsppW8zsiaB/Rn7J7QLRykRssLeWyzDJ957x3nl56wkHF4bvhIYWdXB5P52LFg3uXq1S8wqDh//aObQsPOsXFuRnn0SDa23bwioUpF2RBK9bn0cbClCZlxE5a7Y4AsW45sfbARQof4uP2rXHvsKzWywZW7N3cJvNNqWsTGmJblmOO/O9me46jPzfR+PMh3QkRXl7lHkcX8Ud7IhDO/2S0G0FHhzPHwoWoikIuQQV7n5Wts+ffMz+XC+xgYbWcG6ptSUDIP6sGZ9rHYbtcjjPbs5EvF2RBa/Vi3Uf9cEJu9PJv/nt8SGk600JnZ+Wo9mEyrgP3SwwGOVOrJBjtnApfiibb0/cwsx3rQ2kDgtaZWcpsLclSDwlaAf07auTsuEgSHvkCopnEa6bVhQv0xBS/fSLeRlFk0dPax1HQCsE6PZMyeoXBmIunB62FmLtlD0aJFdo6e/dnWvgznpU9uJ7Irk93WMOps6aq0iPpaeUa+VWp3u1LvBp9yR06Fd85rd8dp9/B/a8PWvgsrg7P5ALjobWjPsvFqfaR4cJhpyyjoMWZC8Kgle5VWi9H5IUIPZ4YtDYnKNQErdwR/RfZDslIK8n82WQDrtKGLWhtomzDJ+tpHQT93XTccFeY1T8p1btrxtwUBhhmmWWYVdryurPJpTTXLQ/2ylZ7HhcYDzMH8+nkyphFbaLKjgbQZA9u22z6qsX5xpuLC2da8RQSIe1OQctbsCQirO3dShYk8Gn8T0wRnnYSQJbAlaSLb7/TLsVwTUrvsX1nRUTvkt68S0Waxh/dnE+mKZQ5ATgY2dfhWVycSSpaoRMXPQZ1Ky58tmCBady5kGOcbg6utvdP6c3eXPkO5vpUb65lSAHhwkF4CJCghYCzD1xt75vS25iOiwrZXZ+AwLUMKSBcOAgPARK0EHD2gavtvbOj6tNxd5a/Lk715lqGFBAuHISHAAlaCDj7wNX2/kGrMrMJzZQEkJnWcyFcOAgPARK0EHD2gavtvVN6a4NWPnPz+lRvrmVIAeHCQXgIkKCFgLMPXG3vmz1Ym467d3L19aneXMuQAsKFg/AQIEELAWcfuNrePaW36nt7Kb3Xp3pzLUMKCBcOwkOABC0EnH3gajtXuykgXAQIFw7CQ4AELQScfeBqO1e7KSBcBAgXDsJDgAQtBJx94Go7V7spIFwECBcOwkMASdCSSy655JJLLqqre9DiDs4+cLWdq90UEC4ChAsH4SFAghYCzj5wtZ2r3RQQLgKECwfhIUCCFoJSH8Ix/uvz7LzQXLqPJ3d/zbN72V6OaJ/SSVXlPVxabzAp+Xgv1urUc7wsKdGbi1xdwj+vK+/WeloK8nqBnje5hwmMinXkvP/nZYX2QMZD1v+1n9mvZ/ynrBcStBAU+RCrDE+JfLdv7PG+ndUenuieqmd3sr0GkS09RP1yuKbe+A45bUi5zcWZsiRGVy5ydang88PyrqnTjaCrF7m6cPAto0IHnW3f/UE3GMX9X/mZQ87/E/1XCSRoISjyYRF+BFidNZdryKuz7WJV5opn97K9FXFl7Iwr6812M7EFi2uMkHfKGLpysVNPD+vYUXnX1OlGUNeLOq0or3LsOvP1d2nrBxUPuP9rP8u+ux7gtfZfJZCghaDah0iQcj06xZYSFGhd0VAq1XAp+e8mBofg6UFL681yxl5ZUoJuKShTlzKfl5R3U52uwJ2CltNJi+pBNKiZjGK5fI75v/EzhxL/O6l5x5CghaDKh9WoYq+j80tQQT03lbbeTNWTZ3e3vRjzUgLDRolh21CjWUK0nDFU0MrVJfTz0vLe1uneuE3QWjrfdZvWc9tVxowx00L9zOHA/4b+qwQStBAU+4AVSmZJaV05CvSWGgucenmw9/q0x3OD1uqvoWxGWB4EqAxYEQ7Ku7pON+AuQetwgEnYNgCuC1qHfuYftPafKGABSNBCUebDeq3WGt9g8Zf3k1EVHWDu2b1sr8BFHfdTg1byEvkwqYYYfbnYqafY5xXlXVen23CXoBV9I8xAJgNq9tlqmpmmx7XvtACKZlpZ/9v7rxJI0EJQ4sOSCo2kSYPVSMpwnFa9P3rZfXYH2+tQbvcZXJs96K710l8mdRktS1r05CJXl/J1DClvqzMv5enrBn32YFIXsr6m39Fgo9+pBzS07ToNuImfBeUf+3+m/yqBBC0EnH3gajtXuykgXAQIFw7CQ4Dn4qeffjq8fv75ZwladwdX27naTQHhIkC4cBAeAjwXX758Obw+f/4sQevu4Go7V7spIFwECBcOwkNATdD68uWLBK27g6vtXO2mgHARIFw4CA8BErQQrFM+5ZJLLrnkutMFIEFrBc4+cLWdq90UEC4ChAsH4SFAghYCzj5wtZ2r3RQQLgKECwfhIUCCFgLOPnC1navdFBAuAoQLB+EhQIIWAs4+cLWdq90UEC4ChAsH4SGAUdDKC/VhQmZnRMhKfaATgWwXXuzP/wuIQE4GVPyiN/JzZBFIh+S4nh0u6p99HuT14pQI5E6f1BlkPJwSgTzyn+aQ6b2g9enTJ/j7778Jg5Y/Iieq9L4RaDM3HhXOStsK9WWEzE6el1fkw0UikLXCi90r9yuIQE4W7IT8PMLZgweCfBuxvywX9c/uAfpB8AkRyKx4aH/QDUZPiEAe+F/2jHrsBa23b9/C77//Tj3TSk+Hng9b3JwSnBHqA+TQx5PidEU+UIpAxqgUXiTt/IcVgYz+Zm2oiyOc8r4ryLcv9rfiovrZfUBdL86IQO71Sb1BxcMZEch9/0ufUY+9oPXmzRv47bffnhC00KkmLtQHkBMyc/e1iNNV+0AoAll7CjVlIx9XBNJjPXIcSk8LYCPIty/2VzmLIBD7A7hX0Nryle+TeuPKoFUsArnjf/kz6pEGrU+fPsHbt2/hzZs38O2338IPP/wAb968gXfv3l0ZtDRonVYCXKjP/bpVoj0jTle9xEkiAtkmvEhTuUcXgcQ/HypopSsXB2J/VQOUG2kn1eKcCGS+T+qNy4JWlQhkxv+qZ9QjDVr//PMP/Pnnn/Dx40f48ccf4ddff4WPHz/CX3/9dfHy4G4lWH9n29mcE6cr9oFSBHK5ta4xUC8PjisCiTSwEZYHAdB6ejxgKuxsCAMWwH2C1rE4Io0IpsdVQatZBDLyv/0ZZbjn8qC27nMVOZsV6sNHyOSJGJQikCc6S4oOb3gRSADwM3ybfsY9EeNQkA8LUBgXLc8+j7sEregbga+dPqk3rn2nBVA0cDn0//rswXfv3l2RiLHuCDfZgw8svRRPOcVF/WhS3ilFIM/YT5ryPqwIJEC2ox5UBHL+a0b8MuEiIwJILfYHcN0WmrMikBQJBzFo2/V5Ecjt3+m42QtapPu04ikkpUx1Cy7dM9QZXG3najcFhIsA4cJBeAh4WtC6Mzj7wNV2rnZTQLgIEC4chIcACVoIOPvA1XaudlNAuAgQLhyEhwAJWgg4+8DVdq52U0C4CBAuHISHAAlaCDj7wNV2rnZTQLgIEC4chIcACVoI1nsM5JJLLrnkutMFIEFrBc4+cLWdq90UEC4ChAsH4SFAghYCzj5wtZ2r3RQQLgKECwfhIaAmaH3+/FmCVgw6PS2IdI1utLl4gLMHa8tsXD2tTLk262nRbK4lrxe1elrJ/dT+e5DxkPO/kJec/5TtxnPx3XffHV7ff/+9BK0FlHpa8YkElccHded/JD2t2jIb4RinnM+5cq3R08rW736gqxe1elrI/Rf470E3GEXOUCzlpaR/I+CllgsJWh6UelonCpqUf+56WrVlNsKBuSWaV5lyPdLTWp9bR8MPdb2oPXswvv8K/z2oeChVPDj+7nXtRoIWgmofOutpTUZFZy/WHXNFyf8oeloAUFRmQ0mTAGQ1r3IHCB/qaSUHQlMuBVHhTNC6wn+POwatnP/U7UaCFoIqHwj0tNYN4MmnvC9+jPFOCwCKy2yooIVKiOTLtawz9+q0D1DGvNxM6wr/PW4ZtDL+S9B6Aop9INLTOlPo1MuD7PW0KspsiOVBgGPNq025NnQ0RHXj3kFr9YehpEmqV1USEUhZHrwYZT4Q6mlNBtRdZlpD6WnVldkQiRg5n3fLtVBPK6qnVtOoNdw6aF3gv8ctg1bWf0nEuBwlPtDqacXPv1HKO3M9rfoy2/mcED25yPu8V65lelrxM6gCOn32YPLeuEg76hHJydP670HbrnNahPPnLeVP2G4kaCHg7ANX27naTQHhIkC4cBAeAiRoIeDsA1fbudpNAeEiQLhwEB4CJGgh4OwDV9u52k0B4SJAuHAQHgIkaCHg7ANX27naTQHhIkC4cBAeAkiCllxyySWXXHJRXd2DFndw9oGr7VztpoBwESBcOAgPARK0EHD2gavtXO2mgHARIFw4CA8BErQQlPpAKk0CUC+bACJNUoQNr+u9KekRT9S+p+jLRa78RJqktj1u78/Xm96g4CHnfzkvOf9p+wwJWgiKfCCVJqmVTai0vQYjSZNkec0dDjvAiRhZCZIXlybJtt+a+wsOFe4Eynadk6w55iXjP3GfIUELQZEPlNIk/q6GU9VJ+ecuTTJjy6sFixXHKGcPeuTK7xWlSUokWw7vz9QbAnTnYaf/KuelwH+CPkOCFoJqHzpLkyzfvlnQGkWaBA1aWm+WRIY65R1qz5l7DWkSAMhKthzfj9cbCpDykPP/kJdj/yn6DAlaCKp8IJAmCc+6S9AaS5pky2s0842WRMYJWrnyE2mSwxPwd+/H6w0FrplxFny+wp7/dH2GBC0ExT4QSZMsd90maM0YQZoEjniNymbA5UG0/F5VmuRUwEpR1qZbQcLDqYCVIuM/Qb2QoIWgzAdCaZIZtwhaQ0mTOGx4jX0sSaohRlcumrTCXkGaJNd+K+7P1pv+6M/DTv9VykvOf9HTuh4lPtBKk+RkA/rYXodxpEnK5BiSzpq5NEm+/F5bmiTbfjO+4vfv1JvO6M1Dzn/08yK5lvjvtH2GBC0EnH3gajtXuykgXAQIFw7CQ4AELQScfeBqO1e7KSBcBAgXDsJDgAQtBJx94Go7V7spIFwECBcOwkOABC0EnH3gajtXuykgXAQIFw7CQ4AELQTrvVNyySWXXHLd6arqz0s6fO7g7ANX27naTQHhIkC4cBAeAiRoIeDsA1fbudpNAeEiQLhwEB4Cbhi0KmUiFimF3PH69fsnSn0glyZpOJmgf+V+AWmSHTmOcaVJINt2sp9jTyfmh7Je1LdHSOrOmNIk7o8lskivJk3iN21uOooamYhoE2ROJqHhJIMiH0ilSfxjVXXQ7V65X0GaJCvHMcCJGNnyy7Sd7OcY6Pkhqxe10iRo3RlQmqRKFunFpEn88SBW+wZil4Nli2UiMg3lrGRCkQ/k0iT+MNJnz7QiDCtNEv0tluMY8OxBfTSYqwk+F/BDxkWtNMmMtG8ZTppkRumByS8pTbIErfBJsUzEf4wCbcLSTiiDc5IJ1RWEQJrEagVmusPyYMC40iQe65HjOKe8O8R+T5m2k/scfx49P5fUiwppkk3QGlSapDhovaI0yTZolctE/GcVkOKR3jnJhCofKKRJlkp0l6A1ujQJ/vk4QWtbflOm7eQ+R586QtCqPNF8o9YwqDRJWbB5UWmSbdCKsS8T8d+SRtNQmareyxFIkxzpbHWxvQVDS5Mg9WfA5cEjrbCqQMR5eRCgSYIj35kPJE0CLTOkF5Im2QStGpmISBohfX90RjKhzAd6aZJbzLReQZoEAHA5jgESMXbesR61nePyZpyIUS1N4rCqO0NKkzgUBa2XlCY5lPA4lokIR+njsgstDanEB1ppkvT+8sBFmvI+rDQJAB60YGBpklzbQT7PSlMAOT907/fqpEnwujOeNAnqp0iT3B+cfeBqO1e7KSBcBAgXDsJDgAQtBJx94Go7V7spIFwECBcOwkOABC0EnH3gajtXuykgXAQIFw7CQ4AELQScfeBqO1e7KSBcBAgXDsJDgAQtBOt0c7nkkksuue50VfXnJR0+d3D2gavtXO2mgHARIFw4CA8BErQQcPaBq+1c7aaAcBEgXDgIDwEStBCU+kAnTdIuedCf/7GkSWrLbGhpEoAqmRb88eUyJi0grxdFEhwAuTZ5RgKpBmQ8bPyv63ty7alJ9qUQErQQFPlAKk3SLnnQnf+RpElqy2yEEzGy5Vcr04KhRsakDXT1okaCAwBtkyclkGpANxhN/a/oe4raymgnYtwURT6QSpO0Sx6Q8s9dmqS2zAY8ezAtv2KZFgwXBHLqelF+xt62TZ6VQKoBFQ9b/yv6nlyfVi3DVAcJWgiqfeguTdIueUDJ/yjSJABQVGbjnPLugJVfqUwL/rxyGZNW3CpopW3ypARSDS4NWhV9T65Pq5FhqoUELQRVPlBIk5yQPKDhfyxpktIyGydo5cuvVKYFfWqFjEkr7hO0sDZ5TgKpBtcFrZq+Z9un7X/eBxK0EBT7QCRNskad5AH18iB7aZKKMhtxeTAtv2KZFvRx/PW02lYPkDbJ7pR3h33/9/ueXJ/W3teVQYIWgjIfCKVJTkgedOd/KGmSujIbIhHjoPzKZVoQVMmYtOE2QQtrkyclkGpwWdCq6HtyfVqbDFM5JGghKPGBVpqkXfKANOWduTRJfZntfE4IspT3jHzP9n1UErR2pEly8ia9QJ89mPhfJcNxTgKpBrTt+oFklUZ+FnGSq1uS8n4JOPvA1XaudlNAuAgQLhyEhwAJWgg4+8DVdq52U0C4CBAuHISHAAlaCDj7wNV2rnZTQLgIEC4chIcACVoIOPvA1XaudlNAuAgQLhyEhwCSoCWXXHLJJZdcFNc333wDf/zxB3z48KHo+n8RASFB1HjgqgAAAABJRU5ErkJggg==)
1、节水效益分析
由表3可以看出:
JK518向日葵208-2处理与208-3处理相比亩节水20m3,节水11.8%;与208-6处理相比亩节水50m3,节水25.0%。
T5069向日葵208-1处理与208-4处理相比亩节水20m3,节水11.8%;与208-5处理相比亩节水50m3,节水25.0%。
2、灌水对产量、单方水效益的影响
由表3可以看出:
JK518向日葵的产量并不随灌水量的增大而增大,而且灌水量小的208-3处理比灌水量大的208-6处理产量、单方水效益都大。
T5069向日葵的产量并不随灌水量的增大而增大,而且灌水量小的208-4处理比灌水量大的208-5处理产量、单方水效益都大。
四、结语
覆膜平作向日葵生育期灌水3次,灌溉定额170m3/亩(不含储罐定额110 m3/亩)是较为适宜的节水灌溉制度,即可实现亩产出效益最大化。
作者简介:孔维中(1966-),男,甘肃武威人,工程师,主要从事农田水利管理、节水型社会建设管理、灌溉试验工作。