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弹性光网络基于区分降级服务和自适应调制的动态路由与频谱分配算法

于存谦 张黎 何荣希

于存谦, 张黎, 何荣希. 弹性光网络基于区分降级服务和自适应调制的动态路由与频谱分配算法[J]. 电子与信息学报, 2019, 41(1): 38-45. doi: 10.11999/JEIT180075
引用本文: 于存谦, 张黎, 何荣希. 弹性光网络基于区分降级服务和自适应调制的动态路由与频谱分配算法[J]. 电子与信息学报, 2019, 41(1): 38-45. doi: 10.11999/JEIT180075
Cunqian YU, Li ZHANG, Rongxi HE. Dynamic Routing and Spectrum Assignment Algorithm Based on Differentiated Degraded-service and Adaptive Modulation in Elastic Optical Networks[J]. Journal of Electronics & Information Technology, 2019, 41(1): 38-45. doi: 10.11999/JEIT180075
Citation: Cunqian YU, Li ZHANG, Rongxi HE. Dynamic Routing and Spectrum Assignment Algorithm Based on Differentiated Degraded-service and Adaptive Modulation in Elastic Optical Networks[J]. Journal of Electronics & Information Technology, 2019, 41(1): 38-45. doi: 10.11999/JEIT180075

弹性光网络基于区分降级服务和自适应调制的动态路由与频谱分配算法

doi: 10.11999/JEIT180075
基金项目: 国家自然科学基金(61371091, 61801074)、中央高校基本科研业务费(3132016318, 3132017078)
详细信息
    作者简介:

    于存谦:男,1983年生,博士,讲师,研究方向为光数据中心网络

    张黎:女,1992年生,硕士生,研究方向为弹性光网络

    何荣希:男,1971年生,博士,教授,研究方向为光网络和无线网络技术

    通讯作者:

    何荣希 hrx@dlmu.edu.cn

  • 1) 对已建业务连接进行DS会降低其QoE,运营商以较低的租赁费用换得用户的忠诚度,故被降级业务的单位利润率会有所降低。
  • 中图分类号: TN929.11

Dynamic Routing and Spectrum Assignment Algorithm Based on Differentiated Degraded-service and Adaptive Modulation in Elastic Optical Networks

Funds: The National Natural Science Foundation of China (61371091, 61801074), The Fundamental Research Funds for Central Universities (3132016318, 3132017078)
  • 摘要:

    面对高速发展的互联网应用,传统的路由与频谱分配(RSA)问题迎来新的挑战。融合降级服务(DS)技术的弹性光网络无疑为降低业务阻塞率,提高用户体验质量(QoE)提供了新方向。该文首先针对频谱资源的低效利用和DS导致的业务收益下降问题,建立以最小化频谱消耗和最小化DS等级、频次为联合优化目标的RSA问题的混合整数线性规划模型。随后,提出一种基于区分DS和自适应调制的动态RSA算法。该算法考虑业务等级的差异化,并整合自适应调制和DS技术。同时,设计区分业务等级的DS损失函数及DS窗口选择策略,为即将受阻业务分配理想的频谱位置和资源。此外,设计考虑频谱与收益均衡关系的网络收益函数,达到频谱资源高效利用,减少降级影响,提升网络收益的目的。最后,仿真验证了所提算法在业务阻塞率和网络收益等方面的优势。

  • 图  1  DRSA-DDAM算法示例

    图  2  NSFNET网络

    图  3  4种算法的业务阻塞率

    图  4  4种算法的网络收益

    图  5  DRSA-DDAM, QADS及LP-RSA的降级服务成功率

    图  6  DRSA-DDAM与QADS的降级业务等级占比

    表  1  DRSA-DDAM算法伪代码

     算法 DRSA-DDAM
     输入: $\psi $, $G(N, E, C)$.
     输出: blocking rate, average slot/demand, net profit.
     (1) for $\psi \ne \varnothing $ do
     (2)  $r \leftarrow \psi $. top(), block_num$ \leftarrow $0, slot_num$ \leftarrow $0,
    success_num$ \leftarrow $0;
     (3)  $G \leftarrow G$ updated according to ${\left[ {U_k^r} \right]_{H \times \left| C \right|}}$ in Eq. 14;
     (4)  ${P_K} = \{ {p_k}\} \leftarrow K - {\rm{Shortest}}(G, r)$ and Eq. 13;
     (5)  if ${P_K} \!\ne\! \varnothing $ then ${\left[ {S_k^r} \right]_{1 \times \left| C \right|}} \leftarrow \{ {\left[ {U_k^r} \right]_{H \times \left| C \right|}}$ according to Eq. 15};
     (6)   for $\forall {p_k} \in {P_K}$ do search $B_{b, e}^k$ in ${p_k}$; $\varTheta .{\rm{push}}(B_{b, e}^k)$;
     (7)   end for
     (8)  end if
     (9)  if $\varTheta \ne \varnothing $ then
     (10)   for $\forall B_{b, e}^k \!\in\! \varTheta $ do $v_{b, e}^k \leftarrow $Eq. 17($B_{b, e}^k$), $\tau _{b, e}^k \leftarrow $Eq. 18($v_{b, e}^k$);
     (11)   end for
     (12) else if $\varTheta = \varnothing $ then block $r$, block_num++; $\psi .$ pop();
    break;
     (13) end if
     (14)  $\varTheta \leftarrow \big\{ \varTheta , {\rm{descending\; order}}, \big({M_k}, \tau _{b, e}^k\big)\big\} $;
     (15)  if $\varTheta .{\rm{top}}().\tau _{b, e}^k \le 0$ then
     (16)   Serve-win$ \leftarrow $position[$\varTheta $. top()]; allocate resource to r;
     (17)   slot_num+= r. allocate(slot), success_num++;
     (18)   net profit+= r. profit; $\psi .$ pop(), break;
     (19)  else if $\varTheta .{\rm{top}}().\tau _{b, e}^k > 0$ then
     (20)   for $\forall B_{b, e}^k \in \varTheta $ do
     (21)    compare ${o_{r'}}$ for $r'$ in $\Big[b \!-\! \tau _{b, e}^k, b\Big) \!\cup\! \Big(e, e \!+\! \tau _{b, e}^k\Big]$ with ${o_r}$;
     (22)    if each ${o_{r'}} \ge {o_r}$ then remove $B_{b, e}^k$ from $\varTheta $; continue;
     (23)    else then calculate $\tau _{b, e}^{l, h}$ and $\tau _{b, e}^{r, h}$ of each h$ \in \{ {p_k}\} $;
     (24)    end if
     (25)    $\tau _{b, e}^l \leftarrow $Eq. 20 and $\tau _{b, e}^r \leftarrow $Eq. 21; $\gamma \leftarrow $Eq. 22$\left(\tau _{b, e}^l\right.$, $\left.\tau _{b, e}^r\right)$;
     (26)   end for
     (27)   if $\gamma \ne \varnothing $ then
     (28)    for $\forall B_{b, e}^k \in \gamma $ do $w_ {\rm{sum}}^{B_{b, e}^k} \leftarrow ${Eq. 23 and Eq. 24};
     (29)    end for
     (30)    ${w_{\min }} \leftarrow $Eq. 25($\gamma $); DS-win$ \leftarrow $place\Big[$B_{b, e}^k({w_{\min }})\Big]$;
     (31)    DS($r'$) for r; allocate resource for $r$;
    net profit+=$r$. profit;
     (32)    slot_num+= $r$. allocate(slot), success_num++;
     (33)     else then block $r$, block_num++; break;
     (34)     end if
     (35)   end if
     (36)  end for
     (37) return blocking rate$ \leftarrow $block_num/$\left| \psi \right|$, net profit and
    average slot/demand$ \leftarrow $slot_num/success_num;
    下载: 导出CSV

    表  2  调制模式与数据率和传输距离的关系

    调制模式BPSKQPSK8QAM16QAM
    调制等级24816
    Bit/符号1234
    频谱槽带宽(GHz)12.512.512.512.5
    数据率(Gbps)12.525.037.550.0
    传输距离(km)9600480024001200
    下载: 导出CSV
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出版历程
  • 收稿日期:  2018-01-19
  • 修回日期:  2018-09-26
  • 网络出版日期:  2018-10-22
  • 刊出日期:  2019-01-01

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