[{"data":1,"prerenderedAt":39},["ShallowReactive",2],{"rendered-post-908291b2":3},{"abbrlink":4,"title":5,"date":6,"categories":7,"tags":9,"excerpt":11,"htmlChunkEnds":12,"toc":17,"htmlGzip":38},"908291b2","高斯函数与高斯核函数","2022-08-07",[8],"图像处理",[10],"空间滤波","摘要 图像处理领域中，高斯核函数常用于图像低通滤波，记录下原理，同时用代码实现下。",[13,14,15,16],12408,64839,77337,77338,[18,22,25,29,32,35],{"id":19,"text":20,"html":20,"level":21},"post-heading-摘要","摘要",2,{"id":23,"text":24,"html":24,"level":21},"post-heading-高斯函数","高斯函数",{"id":26,"text":27,"html":27,"level":28},"post-heading-一维高斯函数","一维高斯函数",3,{"id":30,"text":31,"html":31,"level":28},"post-heading-二维高斯函数-高斯分布-正态分布","二维高斯函数（高斯分布、正态分布）",{"id":33,"text":34,"html":34,"level":21},"post-heading-高斯核函数卷积","高斯核函数卷积",{"id":36,"text":37,"html":37,"level":21},"post-heading-高斯函数性质","高斯函数性质","H4sIAAAAAAAAA+19aXPbxpbod\u002F0KFN+dlJRwwcI1Flk1897MvVVv8uXW1Kt65a1AEpIQkwQvCcqkPa6iJVmLrc3xIkWSLa+SbhJL8tjjUPs\u002FmPkPCRugPukvTDUaAAkSIMHNohzog0AAvZw+3X367BgcITE2GrQluTTvGGHoKJsYdggPl0sbd20hdB10jZChvsFkCKweg\u002FEF8GZCXJw8fTUJ1teLhXdnh7OnPy8LT3eEFwUwdSQ82QWFgvh4q7g\u002Fj8oXj+ZP8yvCwRvhw6uzw9nS9i44elIsPADz6+Li5NnhLFicFZY+wSoHr8UXd8H2c3F+t1h48Ht+bNCVDPUN6oGI+kQd2kKVdzK4I1RtpWIhLx581FatfTboGqFCfYNpJsKzXCI0yPwtERpMJ+kEFonR6XTQdoPmmawjyqaTMTpn03mn98wRp\u002FmReMwWGoQ\u002FsGw8lkgHbSM8n\u002FzW5bp586bzJuXkUsMuIhDwu76j+RHp33f\u002FasPkjoK2cIyL3IBtM3E6wbORdGgwnuJuhgbjbGho0BVnQ4NxDkvzKYaPjOSCtiE6lmZsof5BV5yTCmWNCw3IhbhQUC1Oy8XTmaR0z8j3Qyk6onbNhX6b\u002FkGpbKrzigpsKKzpow5giRA56IonQoMuVNYl94\u002F+q29VYCNywwb1XPIotE\u002FpRILjaTjtGJOIcHDRBG10MhljI9JTV9YhTW\u002FfUH92AAtiNHPt9hXY0G1Hf9YRHrhG3rlNRq6Rd+70DbrKjYUGXRVz5oILAD5K0roLa4SPx2wYnWJpxwgbjTKJoI1PZZiqRRWm09WP0nwqw9uwNJ+LMUHbCMMOj\u002FDfEkz80iiT4tkIHXPQMXY48a0Dd5IeJn7JpgtEnEtFMQhigkvF6ZjaXpxODbMJR0pqFXcSuM8rtTGk30iSSUiz37gDuDJ0SkVinDz\u002FOi\u002FTSTrCGIFG+nx+4+GlmJgNLvK2W9VpwfSkOCkyQJieArgT9UvZGlRk9MeZSaYz4aq6ozE2zTt43acpvaf1BiUVll\u002FzXPJbB+V0eyg3E79UhVXcU1FBbj2pizPKEF1p9habGMZSTJrhHWn2FuPF4H8Ki\u002FOwpi6Omn2TZBJYIhOLRZkYG2d5JoXV9EpJvXoNphRSCX2MY\u002FKVbAf1pMcI86TTg3vJLmAZjZdoC8uk8fI3rquub7VQ5DMuc9wZoPxuQ2TLL6uppVn8k06v2+1uQBmqkdfmRWezkqSnAxsTrnlHjE0wCshKzTCXijIpR5jjeS7uuMlG+RFIC9wBQwKrBc+Dk6Yx+plXtMTcGByIaiEz56JaWP94DLOJxn3qNxg2Pm8NBqh9Z3Akd+lQwd2Gu41SXl6k3abTD8JH2hb6Lf+gYTGTRModoPxlNDQNkjzlzR553bxIcphLFcuSUDLrtvClL2zRZTmKSdIpmudSCo9ur5Fs6haSpZQmxQ\u002FajoXtWKRXRAzc6ff7A7pyBhFouL0asrnJTCLCS0jTozr1WHbC6\u002FWZ712fLH6u3iONFn8IKxb2wfZzpGERnuyeHc5ixcJj7Py3QeirYf6SKqfjirzd3JqGbeC9s6Q9Pj+pu6Rxqn3JrV3xFeG77YbbkGDxxienDa6EBmsaKfjOn5Q3u1h7Z526KdzbwnKsS2WE1f8Q90\u002FA7lPwYff052Wwv3F2OHtuUxRuaYrCvTNF3qYOwbC5g0CaHHFlolh4B07Gi0dz4tE2PBHObZpaY2V6iIlpbieZO69Pf1gXVybA9hHY30C0jo0PY+lUJGhTAbjFcfFvMTf+D5dsmEuihuLj98ggIW7ugOlJcO8XcLgALSXHSxfLLpHOhGXFfui36Z9lDqHWbsBKmB2FU5nggzYFxb9NP9esKRPl1A6rbRa1nSolso0MBUrBqFyw0pShGEvSf0vx0qv\u002FzqugSI+aNSxcYRP89duOK2xiiM\u002FduXZb\u002FsFcu+3IXiPvRLNYELsCm759Jcn2jpWBdFJ+t1eXXwr4cGMVTJxL1qpaMS7pSOfiYS6GxejUMOPgkkYsjdvthnqqJJdmIQq+TTExmmdHmUuSfgB34jiBmDVp+ekxTHW0Fh1RzLoJN2WgviCcPr+fKKsvYswQD4GWB9Wyppx0GssdXdGV19U\u002FqWWeN6uE9BNk4ILhof4YP5Pqp7zjGsNSRwPUnnDbW5YpnPIGDJWIBEFdsGXWeLu1oVnultnEHyCMKCE0mxA6c+Aj3OZnwdik3Yaiv8Na32b3YPWuiZoqZTCvF91mjrsNdIx4HdAhbiC\u002F1LUjHnf63QEd+2p6dBjBaNOSm\u002FbtVhJ5VUon6ajk2yQxD7jTT+l0YNKlA6c8iEhCJtbUGU06\u002Fbje2Jsd0QgbZRw8zVaAxiZUu6DfA2uWl4Fi1xgdNhZXSBzHXenRYRsmtRK0uXGcidsw1ErQhpqxYaMsc\u002FOfuGzQhmM45sbhH0bgftyGJSG5SI0y\u002F5hOMhH+r5DFDtqy37GJ\u002F\u002F8dm8DSMTYCl20SCk3RoO27gMfuw8m+iIN0+uy43eFzEj67dOMgKKfH7vBHHB6n3+7wOCm7IwCfELjyw90Xwe0O0o7Dd5STshN2hztCwDvYAkk5\u002FfAn7vTZvT5Yw+Pui7jdTtLuoGBxL2oZVvd6pfcEqg3\u002FwZp2j91BRtwSaH6nzy71QdoJvC9N+Cg75fPb5WsElwpREpg+wk7gbruDJKiI1y+NxU3aCUqCgfR77CQudecmA30RbwC+dsMa0mvC5\u002FTZCVSAJIm+GI458L6IPH6pfwfhtpO4hIC\u002FIOSPuvG\u002F+N0eJ+kj3X1pB0lKP+1uL0Rm+SbtICmP3e332pUfCPFwhI6AHQIasPv6Ig4vnAuIaMLugB1SaQcRcEOIYe\u002Fyr7TD67G7fXZ0udX3nZ9yY358RAVpxIF+3rK54PodHT4nzq5M6jpz4mhNan3Fgzfnpz\u002FK1QjVDXwGmxStc8Gso5eUgpILXpsWs0aEPPclMgK404uEDx3bjHr8dYtNIknSuIMwmzDmzptrtz38dFjhbMfA8dL5UYZ6irfKt7mW6IKkUovmeogyNDV7f2CJoGN+B6ZwaJrWGm6ji6W7r\u002FT\u002F710tvhyLoBTMGSjz2w8TaGQMaFbRT2N1VP0opiBXDieIZr8AVX\u002F7rhENtI6WLcGyJVi2BMuW0F1bAoUb6rEvXJRLC6aEno+EIeqYGaxQmM7adKxQmPMOhXF7SdM2ss+8os2s1xY1WFasSatHsRVr0gWtyoVRst+qUaDJAnRZdJY995BDW6VYrLi4aR09qyRks\u002FLvrSAmC7l3biN\u002FNvJO5E6vyLhNOoMaETF5u9\u002F6EpVvhJP0e\u002FRNGB6qvj2+MUt5Hpwj7vS5fR5jztHTjYjTdnh4uGv0X3cSKQGC9NcOvLvODdXMgXkfh\u002Frnp860+n16w2vZf6GGrbHcGCw3BsuNodqNgfSR7fCLjURf06JdB+iVKtg1lOjMCnRub6+dNG2Ibecplng6LpWYFD56yWRe61bTmLXXNHCrNat6Tg1UIe9Eord6h7PvSZvxlyUZGDnqUuT5OuoGcF\u002FvO+o2xb169QZked9abKvFtnaBbaXIthgKwxDi7h001RooQ37lovgm8XQ4xmAp7iY8ziTmAyWztGERLpaJJyRCHrRJCMAgqVVelMszcQgUn4L\u002FopAfgqjD0pEUm+RjzCgTC9pwFQqF3iKOQ1F5Ks5A8CX8IbXTWmOaJi+I05VS4pa50Om2GM4qLLvkiWtp9jgsJnFBaBFgqYobhTvuxqTWGT+tjjry5c37H2FSq\u002F0KKzMAKENFJbnQbw\u002Fu1eRWrjWn6GDGhcheM2kEwswwm7gtUUMmeqcPw76i48lLGF3H6fDWNfJOhcSGXbnSF5SrKY\u002FpSD2vRdiAbj2YquBKJMrxGB3pu8IkomXAekUu9Dq9fo9ewifKiQfI+qagaiZemqyqhxFOblGf2eiIgEM5PSqoNcKCp\u002FplfWGhwtfQeNQN5RNNuFIneqwj7DYABnd6\u002FYTvnKD5LAxq5UptiUEtr9HYl7NGjZdtXa7bck62nJNr31jOyZZzsgkaYyU66a1EJ63551hpUHoqDUq3bQMePbPrBbYNBIhO2JEt24BlG7BsA43JB+6nAm2IXr1nG9CjKF2V5uvLZhb1t6i\u002FRf0t6v\u002FHoP6G33szcUZYOipLR2XpqCwdlaWj6pntZumo\u002FiA6qvOSzbpu3LSEsyaEs1YmvIXUu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z\u002FT6RzGc1gmEWVSaZ5ORLFwhsfYBDM0xEZYJsE7ayvJ3UmdwfgN6O5NoNCNy8bgKsBehXgwX1rqJcqm+etxmk+xWRSdcotJcen+ftj7gB2LSgS4trGyr\u002FpQjKOVNTPQRHxJB+KJquJGmg0b+b7DECSqYiEqUHuZvXr5+6sIwfXaS2eUCLX+\u002Fixxmb2KObAsefn7qwPY11+bCPRqOAEphs+k1KHJO8Fc29jXEHomm+x31IvpcCpUD3NhMdMtV+BqoHu05PooE+G5FHtLskNdVMryHZdiMJWKYHQymeLoyEgDclKz0U2uwyzxdZ1IOFIde50xK0N1phiJOPU7Ghc21SD2TTMDITs2EKzeDtDulyjH96NlpATmdX13dnlzysuHTqXoXH+dc8aH4yZw6jdVisDV8OqrnV9GOvSmvIKSKTahBm3VpSf9WTuWrU8sPHgVsahHKpSiAw1iqkrHj8DUviWhWRJaL0loXRZjLtehPASOOxXqVSc2Vyke8DtxIuD3+ihKrVWPYDk9lNuHUwoWsKt92OXmmu8c6DDZJoX7vD4FmgbA1ELfXPPNgX71aj3KZRxphxRRQn6z9HFLCbOrfKbG2FW+Avd+FdZmivuPYWjn1Fxp4y4MnJPKo+jC4v4qui0enYDjJbA9DsMMl\u002F4urK2jsETwZkJcnIQJjmb2wPTPwtqM+Hjr9\u002FxYZd3Syy1heb6cEwmFfB68ET68Aj9uCUsvStv7YG0LReSB9fXSyTL071\u002FbOn31UJyfAuvrp+NH8MkcTEYvrM0IT6alIMr50\u002FyK2s7Z4Wyx8FjNyFQFHgR+ere4L1cvHp0gOI2wgfqqwgk6Lzg5a5MUm1qTRh81Iiw9KB39gmIRhfwmyiOlggqBXJyALpFP98Diw2LhvhoJK+VX2hCWd8TVAlicFVcmfs+PFQv50vQvMDZ256M0zDzYu6eG0JaO98TDZdSUsLxT3H8A7k0XC3Pi+tvTu4\u002FElQnY++oL4d0b+GNtSwZjZg4GTy69ED48EV9uw7hI5KWpgCTsPAYLG8VCXn1yupaH8aqrH8GbFRXg3\u002FNjVYMVJhbAww\u002Fis7zudEtjnxcP3slgv84L\u002F\u002FkAhmEW5oqHK+DuAuxLCslE\u002Ff6eH0NoVxNbVS9iaWU8gQ6oSqxn6eTHqjWndg8jSKRg19OxAznI9v4L4dk4eDYF8ofCs7fFg9fC6klp560cHysVBvlDuB\u002Fys8LOQrGQR3XRK3FsD1bPHwrLO6crC6hisTBfGWSLglrkiJZXz8HUAppXGQXLOzAAdXNOXrIormVmDxxD0g42xmCEsoTE0smiuL0EEb1xAH+8W5RjcY+noRu9Ai0E4GBOnPgkrM1Ap9w3myh0Ro6+rmiqeLgCN7a8Vd6La+uN0Q27Gbsn\u002FvwALHwCC8vC3KvTVw9LUigumHsiPnqNxia8e43U4KfPXgkzefHNvkxRCnm0mSC+KveNtk3x3Uxxf14zzWu\u002FlPZ\u002FRi3ANb79XFyZEFc\u002FCvNvhfmt0vb+7\u002FkxeSSFQunVzzBUujArrK2i75mfvnpYPHkJFn4VZvLC+5fC+qOzw2nw40\u002Fg9S74YVY8mBT398TFybPDGTgx+VlhJq9Wl7eaPCXTYEOeORSHLCy9AouQ8kGC9OqhRDZgHDxYmEbPUe\u002FoeTXJqRq1FPckPnqt7iE0W3IIuLRF0NDQXjQemhzJXTx5Jj75sbg\u002FCd5sno5vQfI5kz9dy6Py9Sa7vGElrqIfTH4A2ysqRIhODUBC9fg9is0\u002FrxiOyu+UN5fPURInesXNFne6Kbx++v7WMscb2cBCWOnlFji+i06IUh4en9YcXrQ5BD\u002FMVu5ISEHufRA\u002FHEDy+uw5DMHYzkOaIhFla3ov2vSWPt1H+Veq+ZiVCXimFDbA7ntYZvtISrxZXgjy87dH8MTJr5ROpkq746X7Y5oyFt2+kItCYi6ggFTJmJROpuDxvvVS\u002FHC\u002FH95IEz1QLMxreYh34uP3xf35WtYHcjyHT0r\u002F+SvkWE+mEJNf5qJ+ugtTwUDOZlr45QVq8+xwBgVvwwiw4yXh\u002FnLppQFXgXqtZiQX4NfGxI0DWUZ6s1nNfEhpaMDxEkxGI0luYG0XOVlAuahW+pLyyci1pieLhTfCu7dQcJIyA8FttPEU3JsGu5MKOuYh761tBBVGTcEsuROfwOI8rCI9QSmDioV5JJ+A52Pi6keJFYUCW21rqJbEnMoyWCXYaKQQ49svxe2l06mF05UF9FDYeik8O5GVOtOL4v6JkN+EaXefnEiHtSS\u002FTS\u002FCmXi6h55Xod4FRdX\u002FAfspy5jYOQEA",1793389736943]