In this paper, we consider convolutional and block encoding schemes which a
re variations of woven codes with outer warp, We propose methods to evaluat
e the distance characteristics of the considered codes on the basis of the
active distances of the component codes. With this analytical hounding tech
nique, we derived lower bounds on the minimum (or free) distance of woven c
onvolutional codes, woven block codes, serially concatenated codes, and wov
en turbo codes. Next, we show that the lower bound on the minimum distance
can be improved if we use designed interleaving with unique permutation fun
ctions in each row of the warp of the woven encoder. Finally, with the help
of simulations, we get upper hounds on the minimum distance for some parti
cular codes and then investigate their performance in the Gaussian channel,
Throughout this paper, we compare all considered encoding schemes by means
of examples, which illustrate their distance properties.