# openAPI Documentation - JSON format (dot notation)
post.responses.default.content.application/json.schema.$ref =  #/components/schemas/JSONStream
post.requestBody.required = true
post.requestBody.content.application/json.schema.$ref = #/components/schemas/JSONStream
post.parameters.0.in = query
post.parameters.0.name = path
post.parameters.0.schema.type = string
post.parameters.0.description = The path in each object to enrich with an Python script
post.parameters.1.in = query
post.parameters.1.name = indent
post.parameters.1.schema.type = boolean
post.parameters.1.description = Indent or not the JSON Result
post.parameters.2.in = query
post.parameters.2.name = output
post.parameters.2.schema.type = string
post.parameters.2.description = result format [doc] ou [json]
post.parameters.2.schema.enum = [doc, json]
mimeType = application/json
post.summary = english stemming 
post.responses.description = procduce the stem of eacch word
post.requestBody.content.application/json.example.0.id = 1
post.requestBody.content.application/json.example.0.value = Non-local effects by homogenization or 3D–1D dimension reduction in elastic materials reinforced by stiff fibers.We first consider an elastic thin heterogeneous cylinder of radius of order ε: the interior of the cylinder is occupied by a stiff material (fiber) that is surrounded by a soft material (matrix). By assuming that the elasticity tensor of the fiber does not scale with ε and that of the matrix scales with ε2, we prove that the one dimensional model is a nonlocal system.We then consider a reference configuration domain filled out by periodically distributed rods similar to those described above. We prove that the homogenized model is a second order nonlocal problem.In particular, we show that the homogenization problem is directly connected to the 3D–1D dimensional reduction problem.
post.responses.default.content.application/json.example.0.id = 1
post.responses.default.content.application/json.example.0.value = non-local effect by homogen or 3d–1d dimens reduct in elast materi reinforc by stiff fiber.we first consid an elast thin heterogen cylind of radius of order ε: the interior of the cylind is occupi by a stiff materi (fiber) that is surround by a soft materi (matrix). by assum that the elast tensor of the fiber doe not scale with ε and that of the matrix scale with ε2, we prove that the one dimension model is a nonloc system.we then consid a refer configur domain fill out by period distribut rod similar to those describ abov. we prove that the homogen model is a second order nonloc problem.in particular, we show that the homogen problem is direct connect to the 3d–1d dimension reduct problem.

[use]
plugin = @ezs/spawn
plugin = @ezs/basics
plugin = @ezs/analytics

[JSONParse]
separator = *

[expand]
path = env('path', 'value')
size = 100
# in production mode, uncomment the following line
cache = boost

[expand/exec]
#command should be executable !
command = ./analyze.py
args = stemmer 
args = fix('-o')
args = env('output','doc')
args = fix('-lang')
args = en
args = fix('-param')
args = env('param','{}')

[JSONString]