具体实施方式
现有的寻找扩展码的技术基于数学算法产生的码,与其对比,本发明的方法使用的扩展码不依附于任何特殊形式的数学结构。而是,允许扩展码具有任意的位序列,并且试图基于一个或多个客观标准确定使用的最优化的扩展码组。
应当指出,对于卫星导航系统中通常使用的长度(比方说1000位或者更多)的扩展码,可能的码的数量是非常巨大的(一旦消除关于数学结构的约束)。例如,对于长度N位的码周期,均衡位序列的总数量可以表示为:
(等式1)
其对于N=16384位,对应于~104930(远大于长度16384位的8192个Gold码)。可能均衡码的这个非常巨大的数量意味着,全部可能码组的穷举检验在计算上是不可行的。而是,本发明的方法采用一些形式的优化程序,如下面将要更加详细地描述的。
在给定码组中包含的码的数量取决于卫星导航系统的特定需求。这样的系统通常被设计为使用大约24-30个不同卫星进行操作,加上通常存在的可能的备用以防万一的故障情况。码组中所期望的码的数量可能进一步增加,以提供“伪卫星”(pseudolite)信号。这些是自地面位置发射的信号,例如机场附近,其对于接收机来说类似额外的卫星导航信号,因此在这样的位置可以提供更加精确和可信的定位。此外,可能希望以规则的标准改变卫星广播的扩展码组。这对于安全和商业原因是有用的,例如新码的获取基于支付许可费的条件的情况,或者新码的获取限制在特定的政府或军事用户组的情况。
图1是根据本发明一个实施例用于产生码组的方法的高等级流程图。方法开始于产生位组合的初始组(105)。每个位组合代表一个潜在的由卫星使用的扩展码。然后根据优化过程修改位组合(110)。然后,优化过程结束时保留的位组合的组表示由卫星使用的码组(115)。
图2是高等级流程图,更详细地显示根据本发明一个实施例用于产生位组合的初始组的方法(对应于图1中的操作101)。该方法开始于产生用于初始码组的随机位组合组(205)。在一个特定实施方案中,产生的用于初始组的位组合的数量与最终所需的扩展码的数量一致。然而如下面将要讨论的,其它的实现可能采用较大的位组合的起始组。应当指出,因为位组合的产生基于随机原则而不是使用某些特殊的数学算法(例如对于Gold码),位组合可以是任意长度的。因此这个长度可以根据卫星系统的特定运行需要(例如捕获时间、位置精度)进行选择,而不是由所选的码格式规定。
在一个特定实现中,通过为(伪)随机数字发生器提供种子(seed)来产生初始位组合。用于产生每个位序列的种子被写入记录文件(log-file),从而如果需要可以确定性地重复这个过程。这个实现还允许从文件加载初始码组(而不是基于随机规则产生)。这在使用前次搜索结果作为起始点开始新搜索的情况下是便利的。
现在图2的程序进行到,确定是否有任何可以利用到码组的前导条件(precursor condition)(210),如果有则确定这些前导条件是否满足(215)。如果有不满足的前导条件,那么在开始主优化过程之前可以修改位组合以保证满足前导条件(220)。
在一个特定实施例中,施加两个前导条件到初始位组合。第一个是,码是均衡的,换句话说,码中有相等数量的1和0。假设A等于位组合中0的数量而B等于1的数量,因此操作215的测试确定是否A=B。如果是,那么操作215具有正的结果,并且(关于这个特定前导条件)不需要进一步的操作。另一方面,如果在操作215发现A>B,那么在操作220中从位组合中随机选择(A-B)个零并从0翻转到1,从而产生均衡码。相反,如果对于初始随机位组合B>A,那么在操作220从位组合中随机选择(B-A)个一并从1翻转到0,同样产生均衡码。
施加到初始位组合的第二个前导条件是,自相关函数(ACF)的第一旁瓣(即对应于一个位置的位移位)对于每个位组合都是零。这是有用的性质,因为其保证ACF在邻近零偏移处具有已知的(固定的)状态,这和接收机的S曲线有关联。例如,真实(原始)ACF从零偏移处的单位一到第一旁瓣处的零的变化事实可以用在特定的多路缓和技术中,其中存在的干扰总量的估计可以基于第一旁瓣中检测到的任一信号的电平。(伽利略系统多路效应的讨论参见Malicorne等人的“Effects of Masking andMultipath on Galileo Performances in Different Environments”,http://WWW.recherche.enac.f r/ltst/papers/saint_petersburg01.pdf)。
所以为了对每个位组合获得期望的ACF,图2中的操作215对每个位组合确定ACF的第一旁瓣。对于第一旁瓣处ACF为非零的那些位组合,修改该位组合以获得期望的ACF(220)。在一个特定实施方案中,这通过翻转随机选择的“1”和随机选择的“0”直到第一ACF旁瓣为零来实现。应当理解,位以这种方式成对地翻转保证在获得期望的ACF的同时位组合保持均衡。其它实施例可能采用不同的(可能是更结构化的)方法来使第一ACF旁瓣为零,替代如上所述的随机选择位进行翻转(虽然在实践中后者的技术性能是令人满意的)。
上面描述的两个前导条件都是“局部的”,它们涉及单独的码而不是取决于多个不同的位组合。因此如图2中所示,便于在初始化阶段对其处理,而先于操作110的优化过程(参见图1)。然而在其它实施例中,可能将上面的一个或多个前导条件结合到优化阶段,作为用于评价码(见后)的代价函数的另一个成分。此外,待施加的前导条件可能随着不同实施例而改变。例如,某些卫星系统可能不需要均衡的扩展码或者在第一ACF旁瓣处为零。在某些实施例中,可能期望限制连续相同数值位的数量的上限(例如,不允许超过比方说L个连续的1或L个连续的0)。然而另一个可能性是对码限定等级结构,从而使其形成于随机产生的初次码和二次码的结合。
图3以高等级显示对应于图1中操作110的优化过程。在高等级中,该过程包括对于当前位组合计算代价函数(305)和确定是否已经满足终止或者收敛条件(310)。如果是则优化已经完成,如果否则更新至少一个码组合(315)并且返回操作305对更新的位组合的组计算代价函数。
在一个实现中,基于奇和偶的自/互相关函数确定代价函数,其分别定义如下:
以及 (等式2)
其中a和b是码序列、k是偏移、N是码中位的数量、σ是符号函数,即对于n<0有σ(n)=-1;对于n≥0有σ(n)=+1。如果a=b,则获得自相关函数。(应当指出,这些公式假设码组合被表示为循环序列,每个码片恰当地描述为+1和-1;所获得的相关值没有被标准化到-1到+1的范围。)
偶数ACF和CCF对应于可能认为是常规的ACF和CCF。奇数ACF和CCF反映出码组合的连续循环在极性上翻转的可能性。这种极性翻转的一个原因可能是,如上所述位组合形成等级码的初次码,因此根据二次码发生翻转。另一个原因可能是,翻转由于将扩展码和导航数据多路复用在相同的信道上造成。对码组中的每一个位序列、对于每一个可能的移位值,确定奇数ACF和偶数ACF。对码组中每一对位序列、并且对于在一对中的两个位序列之间的每一个可能的移位值,确定偶数CCF和奇数CCF。
在一个实施方案中,所有相关函数使用简明的时域方法进行求值(而不是转换到频率或傅立叶域)。如下面更加详细的描述,这种计算所用的时间并不重要,因为仅对代价函数的首次计算进行CCF和ACF的完整求值,而在优化过程的后续阶段不进行。
从如上计算的奇数和偶数ACF/CCF可能产生多种代价函数。一种可能的代价函数基于两个不同位组合之间的最大CCF峰值,可以表示为:
(等式3)
这里a和b表示不同的码,k表示两个码之间的偏移,而o和e表示奇数和偶数形式的相关函数。M的值经常用于前述项目作为衡量标准以评价码组,并且给出有多大的可能将来自一个卫星的扩展码误认作来自另一个卫星的扩展码的指示。然而,这个衡量标准的一个不足在于它没有考虑最大相关值出现多少次。例如,如果对于一对码组合和单个移位,给定的峰值仅出现一次,那么这可能比对于多对码组合和在多个移位处出现相同的峰值更加可接受,因为后者情况下接收机处发生错误识别的可能性要大的多。
此外,单独基于M值的优化过程的收敛特性相对较差。从而由于最大CCF峰值仅取决于一个值,当优化算法收敛时,码的位中的随机改变不太可能导致代价下降。如果具有相同最大值的多个峰值,这个问题甚至将更加显著。
另一个可能的代价函数是所有互相关峰绝对值n次方的总和:
(等式4)
其中实践检验显示,幂数n的适当数值包括2和6。这比仅使用取决于更多个数值(实际上是每一个单一的可能相关值)的互相关峰值(M)更具有优势,从而通常展现出较好的收敛特性。
关于代价函数的另一个可能源于Welch界,其在文献中定义为
(等式5)
其中M是序列的数量,而N是序列的长度。Welch界可以用于确定Welch过剩标准,其由下式定义:
(等式6)
这主要是所有在Welch界之上的ACF和CCF峰值(包括偶数和奇数)的总和(那些在Welch界之下的被排除在总和之外)。尤其是,每个峰值都减去Welch界并且余数取n次方,其中n是可配置的并且来源经验的适当的数值包括2、6或者8。Wen代价函数将低水平的相关值从优化过程排除,所以可以看作是使用Sn和M作为代价函数之间的折衷,Sn包括所有的相关值而M仅包括峰值相关值。
应当理解,虽然Wen、M和Sn表示操作305中使用的可能的代价函数(并且已经发现Wen尤其适合),其它的实现方式可能使用其它的代价函数或者代价函数的组合。所选择的每个代价函数将以不同的方式导向不同的码。一种选择可能认为如果最大旁瓣小则码质量好,而另一种选择可能认为如果所有旁瓣的总和小则码质量好。还可能是多于一个的代价函数的组合(例如需要最大旁瓣和旁瓣总和都小)。代价函数可能基于相关函数和/或某些其它衡量标准。例如,具有接近均衡的码可以作为优化所用的代价函数的一个部分而被包含,而不是作为初始条件被施加。同样,取决于使用的信号结构,可能对奇相关函数不感兴趣(尤其是当始终保持扩展码的相同极性时)。
还应当理解,所选择的代价函数可能并不完全符合用于确定最终码组的最后选择标准。这是因为通常选择代价函数以提供良好的收敛,并且这通常可以通过使代价函数基于CCF峰值的具有相当数量的一个部分来获得,即便最终的评价标准可能仅基于单个CCF峰值。
在当前的实施方案中,代价函数仅在零多普勒条件计算互相关函数(即,忽略信号中来自卫星位置移动的任何可能的多普勒频移)。这一问题的主要原因是经验观察到的现象,码组具有互相关峰值的近似高斯分布,其中观察到平均起来CCF峰值的柱状图对于非零多普勒条件趋向于朝零偏移。(应当指出与此相比,Gold码具有高程度的互相关峰值非高斯分布,并且因此非零多普勒条件的效应对于这种码可能更加显著。)
可以根据多种衡量标准确定在操作310中何时结束优化过程,例如由于尝试的总次数(即贯穿图3中处理循环的次数)已经达到某个预设的界限,或者由于代价函数已经达到某个可接受的低等级。另一种可能性是优化程序已经收敛于某个代价函数极小值。应当理解,如图3所示优化程序中的一个普遍问题是,代价函数停滞于局部最小值并且在采用小步长时无法摆脱。然而在本申请中,代价函数处于非常高的尺寸空间(每个位组合中许多个位、和许多个位组合)。因此,对于任何局部最小值很可能具有摆脱办法,因为大数值尺寸通过为码组合选择不同的更新来提供很多探测的方向。
如果操作310的结果为负,在此优化过程继续,然后更新码组合(315)(后面再讨论操作312和314)。在一个实施例中,这通过将码中一定数量的位随机翻转获得。需翻转的位的数量可能取决于码已有的表现(即代价函数值如何低)。通常,码表现越好、代价函数越低,需翻转的位的数量可能减小。从而,允许当距离代价函数的最小值相对较远时进行粗搜索,而随着接近最小值进行优化空间的精细搜索。
在一个实施方案中,待修改的码组合的识别可能被随机选择。作为替代,可能以某个特定的理由选择待修改的码组合。例如,相比其它的码可能优先选择产生(任何一个)最大相关峰值的一对码用于更新。
在一个特定实施例中,在操作312中进行检验以确认在操作315中位的变化导致代价函数的改善(即减小)。如果发现情况并非如此,则恢复这些位到先前的位置(操作314),换句话说操作315的更新被反转,并且选择新的位对用于在下次更新中翻转(操作315)。应当理解,检验312和操作314的存在保证优化过程不反向进行,即朝着代价函数增大而不是减小的方向。
优化过程可能受支配于特定的前导条件而执行,在一个实施例中,该前导条件为码是均衡的并且在第一ACF旁瓣处具有零值(如前面和图2相关进行的讨论)。一旦建立了前导条件(如果存在),就可以选择在操作315中更新码组合的方法,从而保持这些特性不变。在一种实现方式中,通过如下方式完成:
均衡不变性:在每个码中,通过选择一个值为0的位和一个值为1的位进行翻转,位通常成对地翻转。这保证码以均衡性不改变的方式修改,从而码的均衡性在位的翻转前和翻转后保持相同。因此,如果码在初始化时(如在操作220)是均衡的,则它们在整个优化程序始终保持均衡。
ACF旁瓣不变性:假设选择翻转的位是aJ和ak,由于均衡不变性而意味着:ak=-aj,则容易证明,ACF函数的第一旁瓣不变的条件是:
ak-1+ak+1=aj-1+aj+1(等式7)
如果这个等式没有保持,则必须选择新的位aj和ak进行翻转以保持第一ACF旁瓣的零值。更一般地,如果在初始化中(见图2)已经将码构造为ACF的第n个旁瓣为零,则这个特性可以通过保证下式来保持:
ak-n+ak+n=aJ-n+aJ+n (等式8)
从而,可以控制操作315的码更新以保证ACF的中心部分(即零偏移附近)对于所有的码保持相同的形状。
可以恰当地实施其它的前导或者不变条件。例如,可以对位组合序列中任何单一位(1或0)的最大游程设置界限。另一种可能是,码具有等级结构。在这种情况下,更新操作315可能包含码的初次部分和/或二次部分的独立修改,并且由(修改的)初次和二次码产生新的(全部长度的)码组合。
作为前导条件或者作为优化程序一部分可以应用的进一步衡量标准反映出,伽利略系统将展示类似于GPS L5中相干载波的导频信号。在GPS L5中,这是通过(在I和Q信道)发射两个正交的信号实现的。在这样的情况下,重要的是不仅通过载波的正交性、而且还通过码自身分离信号,换句话说用于I和Q信道的码对于零延迟具有尽可能小的互相关(应当理解,这两个信道之间的时间延迟是固定的)。这里描述的优化程序允许促使两个这种覆盖信道对于精确零延迟的互相关接近于(或强制为)零,即-∞dB(对照GPS L5码的大约-60到-70dB)。应当理解,一种修改两个码之间的CCF的方式为将一个码的起点相对于另一个码进行移位(使用码的循环特性),而不是修改其中某个码的位顺序。
应当指出,在操作315更新码组合之后,如果在每次反复中仅有很少数量的位发生翻转则不需要完整地重新计算ACF和CCF以更新代价函数。而是,如果码中具有相反符号的两个位(为了保持均衡)发生翻转,比方说aJ和ak,偶互相关函数的变化由下式给出:
(等式9)
其中n是码a和b之间的偏移。然后可以应用这个更新到已经计算的CCF。类似地,对于奇CCF有
(等式10)
其同样可以用于更新前次计算的奇CCF数值。
上面的程序描述一种优化程度,但应当理解可以获得很多作为替代的基于例如遗传算法、模拟退火等原理的策略。例如一种更新操作315的可能性是不依靠对随机选择的码进行随机修改,利用一种算法进行更加具有指导性的尝试以减小代价函数。这可以通过选择产生高相关值的一个码或一对码、并且选择修改这些码中对高相关值贡献大的特定位来达到。另一种可能性是,在两个或多个不同码之间(例如在遗传或基于进化的算法的育种阶段)交换局部位序列。应当理解,一些实现可能对于操作315利用随机的、导向的和/或交换的修改的某种组合,或者对于不同的优化循环执行不同类型的更新。
应当指出,在上面描述的程序中,产生用于初始码组的位组合的数量对应于最终码组中位组合的数量(即,通过已经存在于码组中的个别位的修改,后者来源于前者)。其它的优化程序可以包含比最终组所需的大的多的位组合。例如,如果在最终组中有N个码组合,那么最初可能产生具有P个码组合的组(P>N)。每个优化循环可以保留具有(比方说)N个码组合的最佳子集,然后产生另外的P-N个新码组合与前次循环保留的子集一起用于测试。某些优化策略可能将这种大数量方法和在总数中更新各个码组合相结合。
采用大数量的码的一种动机是,如果这N个码组合已经在卫星上使用,并且希望鉴别可以在替换卫星上(或者在相关的基于地面的服务上)使用的附加的兼容码组合。应当指出,N个初始码组合可能通过图1所示的不同机制而产生(例如是Gold码),但对于当前方法来说显而易见,这些码和任何现存的码组相兼容。
到目前为止已经假设,在码组中对于码组合具有预定的长度。然而,所采用的码组合的长度可以有一定灵活性。在这种情况下,可以重复优化程序使用不同长度的码组以鉴别提供具有特殊有利性质(即,和基于不同长度的码组合相比具有较低的代价函数)的码组。
对于具有非常短的位长度的码组合,执行所有可能码组合的穷举搜索在计算上是可行的。然而,当今的计算资源对于具有卫星导航信号通常所采用的长度的码组合是不可接受的(这根据上面的等式1是显而易见的),在这些情况下必须使用优化程序。
图4的图表显示,图1所示的根据本发明一个特定实施例的码产生程序的进展。这个例子包含20个码,每个码长度为1023位。码的初始位序列是随机产生的,然后对码进行优化,如图所示沿X轴为尝试次数(即码更新的次数)。图表绘出了作为尝试次数函数的四条曲线。其中的三条曲线在图4中彼此重叠,因而不易进行区分。这些代表使用Welch界、即类似于上面等式6的代价函数Wen计算的代价函数值。对于这个特定的例子,代价函数确定为所有相关值的8次(即n=8)大于Welch界的1.8倍(而不是等式6所示的1.0倍Welch界)。由Welch界计算的三条曲线对应于:(a)偶相关函数、(b)奇相关函数、以及(c)奇和偶相关函数的组合。可以看出,源于偶相关函数和奇相关函数的曲线轨迹彼此接近(因而组合曲线也如此),其间没有重大差别。
图4中的第四条曲线代表最高或者峰值相关值,类似于上面等式3的数值M。应当指出,这条线形式上为矩形,并且明显地量化为特定数值。此外,这条曲线的值在越过相当数量尝试次数的某些阶段上是常数。这保证和等式3的(或其类似的)M数值相比,使用等式6的Wen的平滑曲线通常表现出好的多的数值收敛性或者优化过程。
然而如前面提到的,由于对于任何错误辨识确定了最坏情况,M的数值对于评价码组常是最终感兴趣的。在图4中,Y轴的刻度指示M(不是W)的数值。M的初始值是149,而最后的优化值是93。这些是没有标准化的数字,对于1023的码长相当于16.7dB的初始值和20.8dB的优化值(和对于零偏移、即适当同步的信号的自相关峰值相比)。
图5是相关值(绝对值)的柱状图,对应于GPS使用的20个码、每个码长度1023的组。图5的X轴表示相关值(刻度可以直接和图4的Y轴相比较),而Y轴表示码和具有此相关值的偏移的组合的数量。相关值被分为奇相关和偶相关。偶相关包括在“1”位置上的非常大的峰值,以及63和65处的两个较小峰值。对于GPS的Gold码,这些相关性质是众所周知的(例如见上面提及的Misra和Enge所作书的7.6节)。65处的峰值对应于低于零偏移的自相关峰值的数值24dB。
图5所示柱状图中其余的条柱代表对于GPS的Gold码的奇相关值。这些值的分布和偶相关值差异很大,分布在很宽的值范围上。对于GPS码,最坏奇相关值是153,对应于16.5dB,尽管这个相关值比其它值显著恶化(对于GPS码的第二最坏奇相关值是133,对应于17.6dB)。
图6是类似于图5的柱状图,显示图4所示优化产生的码组相关值。图6对于奇函数和偶函数、以及对于优化前和优化后分别绘制相关值。由于这些不同组本身不容易分辨,对该主转图添加了画线,该画线结束于相关值93处。这代表优化后相关值的柱状图的上边界,而优化前数值显著超出该边界达到149的上端数值(和图4的图表相一致)。
因此优化过程产生初始状态和最终状态之间超过4dB的改善,其在统计原理上对应于多于两倍的码长。虽然优化后的码对于偶CCF的表现仍然在Gold码以下,实际的差别在某种程度上小于图5和6所显示的。这是因为在实践中发现,例如图6所示的高斯柱状图对于非零多普勒倾向于左移,反映出相关值的下降。与此相反,如图5中的63和65所示对于偶Gold码,顶点倾向于变得模糊。这将导致与这些峰值有关的峰值相关值增大。
来自图6的优化码此外对于奇CCF的表现通常好于Gold码对于奇CCF的表现(其通常相当于图6中的初始状态)。应当指出在GPS中,叠加到扩展码上的数据速率相对较低,从而码之间发生位翻转的可能性仅有0.5/20或者说2.5%。所以GPS中奇CCF的表现并不重要。与此相反在伽利略中,叠加到扩展码上的数据速率相对较高,从而码间发生位翻转的可能性是0.5(50%)。应当理解,在这样的情况下对奇CCF的表现就成为非常重要的因素。
此外在某些情况下,为了具有特定长度的码,可能希望使用截断的Gold码而非完整的Gold码。已经发现,这种截断的Gold码的表现类似于图6中的初始码组,因而显著差于图6中优化码组的表现。
图7是根据本发明一个实施例、用于卫星有效负荷的发射系统601的高等级示意结构图。(应当理解,类似结构还可以用在伪卫星或其它这样的仿效卫星的装置。)发射系统601利用扩展码611,例如使用图1所示的方法产生。扩展码611存储在存储装置610中,其在正常广播活动中作为只读存储器。在一种实现方案中,存储装置610可能在逻辑角度上运行为环形缓冲器,使用读指针围绕存储的码序列611循环(这可能比传统的LFSR设计更容易实现,LFSR对于每个输出位需要多个读-写操作)。
在典型的卫星导航系统中,码611的长度达到1000到10000位,虽然在适当情况下可以使用更长或更短的码。应当指出在某些情况下,码611包括等级结构的码,在此情况下存储装置610可能被分为两个组件,一个用于存储初次码而另一个用于存储二次码。在这种情况下,发射系统601还可能包含适当的逻辑,用于由存储的初次码和二次码产生完整的码。作为替代,即使码611具有等级结构,其仍可以在存储器610中存储为一个单个的长序列。在存储器中具有这样的平坦结构是有益的,例如可能希望用某种不同的码代替存储器610中的码611(参见后面)。
现代存储器的特征尺寸非常小。因此存储器610中存储的位可能容易受到宇宙射线撞击(尤其在空间环境中)和其它可能污染的损坏。因此在一个实施例中,存储器装置610的输出经过差错检验码(ECC)单元612以保护码611的准确性。ECC单元612能够在从存储器610中读出码611时探测码611中的错误,并且在某些情况下能够自动校正错误(取决于码和错误的性质)。例如,存储器610可以存储码611的两份拷贝,并且从两份拷贝同步地读取每个位。如果从不同版本读出的两个位不一致,将表示在一个存储版本中存在(即检测到)错误。如果在存储器610中存储有码611的三份拷贝,那么基于多数表决可以自动校正任何检测到的错误。
本领域技术人员应当知道很多来自数据通信和数据存储应用的ECC机制,例如使用卷积编码、循环冗余码(CRC)等等。这些通常比简单存储码611的多份拷贝高效的多,即它们在额外存储能力方面以较低的开销提供更好的防错保护。
存储器610对于存储码611的完整长度通常足够长。换句话说,如果码611具有(例如)1023码片的长度,那么存储器610具有至少1023位的存储能力以按位存储整个码(加上用于任何冗余或ECC功能的额外存储)。这是因为,如果码611表示任意随机序列,那么通常无法将其压缩存储在存储器610中。这区别于使用Gold码(或某些由其派生的码)的现有系统,其不需要存储整个扩展码而是可以在需要时使用LFSR产生扩展码。
在码经过ECC检验612之后,通过信道产生子系统620与导航数据617相结合。这一结合通常使用某种形式的模2加法(异或)进行。然后产生的信道转到调制单元625,在这里使用某些适当的调制机制叠加到载波信号上,例如二进制相移键控(BPSK)。应当指出,在一些卫星系统中,可能将多个信道调制到单个载波信号上。然后这个载波信号转到发射器630以向地球广播。
虽然在理论上,码611可能是在发射前“硬件有线连接”于存储器610中,如果存储器装置610包含写能力则将是十分灵活的,即其实现为某种可编程只读存储器(PROM)。例如,如果ECC检验612确实发现存储的码611已经破坏,则存储器装置610的写能力允许将码的正确版本写回到存储器装置610(码的正确版本可能获得于ECC单元612自身,或者可能必须由地面控制系统提供)。还存在多种需要更新存储在存储器610中的码611的其它原因。例如,如果原来的码与某种其它服务或者卫星发生干扰,则可能安装新的码以帮助改善检测相位过程的表现。还可能是商业的或安全的原因而改变码611,前者可能是为了提高许可费收入,后者将定位信号的存取限制到适当授权的人员。
应当理解,这种改变卫星发射扩展码的灵活性在很多现存系统中是不存在的,因为这样的系统常常结合硬件实现的LFSR以产生特定Gold码。这样的现存系统可能将扩展码加密以控制扩展码的存取(无论是商业的或军事的原因),但这种加密将影响接收机的性能以及复杂性。
图8是根据本发明一个实施例的接收机701的高等级示结构图。操作中,接收机701包含天线715,用于接收例如由卫星601发射的卫星信号。天线715连接到解调器720,其接着传输输入的解调信号到信道捕获单元725。
接收机701还包含存储器装置710,其存储接收机701支持的卫星星座的码组合611A、611B...611N。存储器装置710通常存储码611A、611B等的完整位组合,如前面所提到的,在缺少任何形式化的数学结构的情况下对这些码更紧凑的表示通常不可能存在。
存储器装置710可能被提供为只读存储器(ROM),或者其可能具有某种更新能力,例如实现为可编程只读存储器(PROM)。后者在码611A、611B、...611N为商业或安全原因而更新的情况下尤其适合。应当指出,在某些情况下,存储器710可能代表某种形式的可移动存储介质,可以插入接收机701以及从其中移出。例如,存储器装置710可能包括智能卡(类似于手机中的SIM)或者闪存存储器装置。这因而允许通过置换可移动存储器装置更新接收机701中的码611。进一步的可能性是,装置710可能能够通过某种商业网络从远程系统(例如服务器)下载码以存储在本地RAM中并且进行利用,例如通过互联网或者移动电话连接。这种下载可能经过用户的适当授权,以便因商业、安全或法律原因而限制卫星导航系统的使用。
在某些实现方式中,存储器710的输出经过ECC单元712以执行错误检验和/或校正,如上面关于卫星系统601所描述的,尽管在其它接收机中可能省略ECC检验机制712。然后码611被提供到信道捕获单元725,从而可以从解调信号捕获信道。应当指出,这种捕获的执行可能依次尝试一个码611A、然后另一个码611B等等。作为替代,可能将多个码(可能是其全部)并行地与解调信号进行相关。一旦接收机已经通过识别特定扩展码611A、611B的存在而锁定到输入信号,则可以取出信号中的导航数据并由位置确定单元使用,结合对接收的扩展码的定时以帮助计算接收机的位置。
在很多实施例中,接收机701可能能够接收来自多于一个的卫星导航系统的信号,例如从伽利略并且从GPS。虽然GPS的扩展码包括可以实现为LFSR的Gold码,应当理解这样的码也可以完全存储在存储器装置710中。因此,存储器710的单一结构兼容特定的或定制的码组合,例如使用图1的方法产生的以及源于LFSR的传统码组合。
表1展示了用于伽利略E6-B和E6-C信道的初次码,而表2展示了用于伽利略L1-B和L1-C信道的初次码(参见上面提及的Hein等人的论文,以获得关于不同伽利略信道的更多信息)。操作中,将E6-C码和100码片的二次码结合,而将L1-C和25码片的二次码结合(对于E6-B或L1-B信道没有二次码)。
表1的码组包括100个码,其覆盖可以使用的卫星(通常为24-30个)星座,加上任何可置换的任务、可能的伪卫星等等,而表2的码组包括137个码(提供额外的码用于在需要的情况下使用的另一个兼容卫星导航系统)。每个E6-B和E6-C码具有5115位的长度,而每个L1-B和L1-C码具有4092位的长度。这些码长度确定为提供相关导航数据所需的位速率,加上选择码片速率使其是GPS卫星所用码片速率的整数倍(这有助于GPS和伽利略系统之间的兼容性)。
使用基数64来表示码-即每6位组织在一起并且由依照下面表3的单个符号来表示。在表1和2的列表已经进行了填充以完成基数64的编码(即,实际的扩展码代表表1的第一个5115位,和表2的第一个4092位)。关于基数64的编码和解码的更多细节可以在rfc1113(参见WWW.faqs.org/rfcs/rfc1113.html)中找到。
十进制 |
0-25 |
26-51 |
52-61 |
62,63 |
二进制 |
000000-011001 |
011010-110011 |
110100-111101 |
111110,111111 |
符号 |
A-Z |
a-Z |
0-9 |
+,/ |
表3-基数64的编码
将为每个伽利略卫星提供来自表1和表2的E6-B、E6-C、L1-B和L1-C码的其中一个用于广播。与此相反,接收机701通常结合其支持的每个服务的全部码组,尽管在某些情况下可能仅支持服务的所有码中的一个子集,例如仅是分配给已经发射卫星的那些码。还应当理解,接收机通常能够容许其存储的码和接收自卫星的码之间的较小差异。换句话说,存储在接收机中的码可能不精确匹配于表1和2中的码(取决于所支持的服务),但却是足够接近的以准许相应码的识别以及与其同步。
图9和10显示了E6码(码片)的优化过程,而图11和12显示了L1码(4092码片)的优化过程。图9和11一般地说具有与上面关于图4描述的相同的形式,显示了优化程序产生的代价函数的改善。这些图表的横坐标表示尝试的次数,而纵坐标表示两个不同的代价函数。第一个代价函数基于Welch界,类似于上面等式6给出的,并且对应于图表左侧的刻度。第二个代价函数表示(未标准化的)最大旁瓣值,类似于上面等式3给出的,并且对应于图表右侧的刻度。应当指出,这两个代价函数的计算既使用奇相关函数又使用偶相关函数。
图10和12一般地说具有与上面关于图6描述的相同的形式,显示了优化程序产生的初始码和最终码之间代价函数的改善。尤其是,这两个图表表示初始码组和最终码组(未标准化的)最大旁瓣值的柱状图。在这两个情况中,代价函数的计算既使用奇相关函数又使用偶相关函数。在图10中,添加了一条线以更加清晰地区分初始和最终状态。这条线的虚线部分近似追随初始码组的较低旁瓣数值柱状图的顶部,可以看出其位于最终码组的相应柱状图水平的下面。这条线的点线部分近似追随最终码组的较高旁瓣数值的柱状图的顶部,可以看出其位于初始码组的相应柱状图水平的下面。
从图9、10、11和12可以看出,优化程序导致最终码组相比于初始码组的显著改善。尤其是,初始码组和最终码组之间最大旁瓣数值的改善,对于E6码(5115码片)大约为从410到275(21.9dB到25.4dB),而对于L1码(4092码片)为从355到245(21.2dB到24.5dB)。
最后,尽管这里详细描述了多种特定的实施例,应当理解这只是作为示例。本领域技术人员将会意识到很多包含在权利要求中的进一步可能的修改和修正及其等价形式。
表1:E6-B和E6-C码
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
lv+ZavW/fb9UC8Rze19cDGyrr906ghotofWXBm/E20ONiRgxCzGE6u6A8vODwLBhmh8fL3fH9NOFU2PDeV7bMDb1gugT1/RFGOjpWYOav///LenGV8Y7ne9E0YR0vjeqb85CoNLI8b1N4Ke2dKRLSvLmetEkEbD2ETrGCEtbH1Jg6XPPmMDpaz+oCiJMC7MpVEbVOE/ZSjvurnz4qnpxMTVQVUqxPhF51rr4R9Dj2JjmZoOXOHH5iaQNMlPh24Pq7KADRd3G1dKYfWZmJLOLnrCSElO1z/wtyfpeIm8mWeyM0TG/fkCTyB+Z7r/+J7QDGeLUBSUC9W55BC77BCcJ/QNa1YID3mGAdXxbewxHGvNhLpPqJEKldwOalSxo4I3Zs3fZbtCkU9zLVlA5LcJxDvJLK+nj89DO6W9++xiswibwIsE2/A/aEmoOHPfrF8GorZ6RELJKShiKUcGftnpRT4CpZ/hHx6TkvBuwUF2YZf7Cb9kYE9EKJjQhUDhWruTcHGz1BUTv9saFF0z2RLcpwopKrBK0SHawnBD8Z2YxOiJq0csogZA6xAQ9026LwbMCZTsANYN6xtHTSakuV39OhKzbJTK8lUywis/7vbHSiuZZUbx594zHVZJaVlJoviRBsdQNofRQse/dK8+PeBXY3R87Bdj5ioOJRLYN523OUsNv5d20+DcUmFNXgxpTapXsC6qpqUyW+Gs0LakR/vupWd4OWJmdwTwW65eStbkiiP8WFI+RClsG2NBUV7EuFWGcAlsT5NkOcuZvgKtJojoiAfsoF6YScykVANhBR7r8ijuWvvJBp7AGTxOtLgyEyCvB88/OuKk7kn0bWJOapuwBgA==
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
表2:L1-B和L1-C码
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