Mismatches and Factor Immobility. Kenn Ariga and Ryosuke Okazawa

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Transcription:

Mismatches and Factor Immobility Kenn Ariga and Ryosuke Okazawa

What happened to the Japanese Labor Market in the last 20 years? Three major changes Secular decline in the share of permanent and full time employees Stagnant productivity growth Outward drift of Beveridge Curve The hardest hit are the younger generation. If you do not land on a permanent job immediately after school, only slim chances of getting one in the future Strong cohort effects on earnings, employment status, etc (e.g., Kondo 2007, Genda and Kondo 2007)

Temporary/part time workers are increasing

Shifting Beveridge Curve

Stagnant Growth and Factor Immobility Miyagawa et al. 2004 Decline in labor reallocation accounts for.6% decline in TFP growth during the latter half of 1990s Caballero, Hoshi, and Kashyap Zombi firms slow down labor reallocations and also hurt growth of industries they reside. Fukao and others exiting firms tend to have higher TFP than those surviving. Dispersions of individual firms TFP widened

Younger generations are hit hard According to a survey by ESRI, if your first job after finishing a school is not a full time permanent one, chances are small that you will get one in the future. Your hourly earnings is only 63%, or 84% compared to full time permanent job, if you work part time or on short contract basis. The gap between permanent & full time and the rest only grow wider over age (tenure).

Employment status immediately after finishing schools According to a survey by ESRI: Permanent jobs Other jobs Searching for a job other Male High school 54% 26% 7% 13% University 65% 21% 8% 6% Female High school 50% 31% 9% 10% University 58% 28% 8% 6%

The current employment status Current employment status Male First job after school Permanent jobs Permanent jobs Other jobs 82% 15% 3% others Other jobs 16% 74% 10% Job search 49% 39% 12% Female Permanent jobs 62% 18% 20% Other jobs 12% 65% 23% Job search 17% 58% 25%

Motivations and Goals These changes do look mutually related, but unclear exactly how and why they occurred. Build a model that can account for these changes in a manner consistent with key stylized facts on the Japanese labor market Stylized facts: flexible and highly organized internal labor markets; limited access to the port of entry jobs; sizable competitive fringes with low pay and high tunrover.

Strategy Build a model of competitive search incorporating two types of jobs Resemblance to markets for new school graduates Some empirical supports by Kambayashi and others Aggregate economy comprised of regions or industries Introduce capital & labor immobility across regions/industries Calibrate/estimate the model Policy simulations

A model of labor market with two types of jobs J-jobs: both simple and complicated jobs, employees promoted to complicated jobs after training S-jobs: simple jobs only, no training Constant population. d of workers retire every period, the same size of new entrants Exogenous separations from each type of jobs with δj<δs Matches are formed via competitive (directed) search: workers can choose which type of job to apply, the details of the posted offer known in advance.

Eq. with worker heterogeneity Workers differ in training cost, c Model is closed by imposing zero profit conditions on two types of jobs. At eq., workers with c below threshold apply to j-jobs, those above the threshold apply to s jobs. Type s-jobs act as shock absorbers Optimal queue length determined by exogenous separation rate, rental cost of type s capital, and retirement rate Changes in other parameters generates a shift in the share of two types of jobs. Type s jobs expand or shrinks to accommodate changes while wages, employment probability, and vacancy rate remain unchanged

B curve for j 0.7 0.6 Beveridge Curve S type eq. 0.5 Vacancy 0.4 0.3 Aggregate eq. B curve for s 0.2 J type eq. 0.1 0 0.05 0.1 0.15 0.2 0.25 0.3 0.35 0.4 0.45 0.5 Unemployment

Introducing Capital and Labor immobility Capital immobility results in dispersions in returns to capital. Suppose returns are distributed normally with mean E(s) and standard deviation σ v = v(x)φ(((x-e(s))/σ))dx u = u(x)φ(((x-e(s))/σ))dx E(s)=0, σ=.01-.10 The aggregate eq. shifts up along the line connecting type s eq. and type j eq., as we increase the dispersion

Impacts on Employment and Output 1.005 Ratios to the Bechmark Eq. Values 1 0.995 0.99 0.985 0.98 0.975 0.97 0.965 Employment Output 0.96 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09 0.1 0.11 Degree of Dispersion in Returns to Capital

Impacts on Unemployment and Vacancy 0.22 0.21 0.2 Benchmark Eq. sigma=.01 sigma=.02-.04 sigma=.05 sigma=.06-.09 sigma=.10 Vacancy 0.19 0.18 0.17 0.16 0.15 0.082 0.084 0.086 0.088 0.09 0.092 0.094 0.096 0.098 0.1 Unemployment

Impacts of capital immobility Benchmark σ=.05 Total output 1.028.997 (-3.0%) Share of type j sector.858.745 (-13.2%) employment Threshold value of c.819.765 (-6.6%) Vacancy rate.154.207 (+33.7%) Unemployment rate.084.097 (+15.8%) Output per employment at.916.903 (-1.5%) j sector Capital share of output.261.239 (-8.7%)

Summary Competitive matching model with capital immobility can account for three major changes: decline in good jobs, outward shift of Beveridge Curve, and decline in over all efficiency and labor productivity. mismatches occur because of immobility, not because of search friction per se

Agendas (1) Dynamics Idiosyncratic shocks order of impacts: stop hiring, lay off trainees, and lay off permanent employees Modeling (limited) worker mobility Immigration allowed only when they finish schools Specificity of training Other candidate factors? Idiosyncratic shocks on productivity? Permanent decline in productivity? Supply sides (composition effects) Policy Simulations Firing cost

Agendas (2) Immobility across regions or industries? regional or industry level dispersion Declining labor mobility across regions well documented, but not across industries. Capital immobility across industries well documented and its impact known, but nothing on regional immobility Calibration or estimation? Matching function (no compelling reason to use urn-ball model) Immigration decision Exogenous or endogenous separations On the job search and quits (specificity of training) Dynamic or comparative statics