International Journal of Finance and Accounting
p-ISSN: 2168-4812 e-ISSN: 2168-4820
2015; 4(5): 281-292
doi:10.5923/j.ijfa.20150405.06
Oscar Domenichelli
Department of Management, Università Politecnica delle Marche, Piazzale R. Martelli, Ancona, Italy
Correspondence to: Oscar Domenichelli, Department of Management, Università Politecnica delle Marche, Piazzale R. Martelli, Ancona, Italy.
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This study examines, through a dynamic panel data methodology (GMM-SYS) applied on a sample of 1,224 Italian family firms, whether and how the debt maturity structure of Italian family firms is determined by asset maturity, taxes, agency conflicts between managers and shareholders and between shareholders and creditors, liquidity risk, asymmetric information, the recent crisis, and the past dynamics of the debt maturity structure itself. Firstly, Italian family firms do not immediately adjust their maturity structure to its target and this adjustment is costly. There is no evidence of the maturity matching principle, nor of taxes influencing the debt maturity of Italian family firms. Conflicts of interests between managers and shareholders increase as Italian family firms get older, hence older Italian family firms use more long-term debt. Moreover, the scarce presence of conflicts of interest between shareholders and creditors causes long-term debt to augment, as it is used to properly exploit growth opportunities and thus, finance long-term investments. Both low-quality and high-quality Italian family-owned businesses tend to use short-term debt, since the former are screened out of the long-term debt market and the latter employ short-term debt to signal their quality when new positive information becomes available. Finally, lower asymmetric information increases the amount of long-term debt Italian family firms can get, whereas the crisis has had a negative impact on their debt maturity and this is linked to a reduced need for long-term debt to finance the permanent assets of Italian family firms. My empirical research represents an attempt to interpret the main determinants influencing the debt maturity structure of Italian family firms, by using an advanced econometric model which can better explain the financial behaviour of the firms being surveyed. Because the work deals with Italian family firms, no comparison based on country-specific aspects has been made among family firms belonging to different countries. Moreover, the absence of detailed yearly information on the ownership, board of directors, and managers prevented me from further enhancing the knowledge of the relationship between agency conflicts and debt maturity of Italian family firms. However, these two limitations may constitute further streams of future applied research.
Keywords: Debt maturity, Maturity matching, Taxation, Agency conflicts, Liquidity risk, Asymmetric information, Financial crisis
Cite this paper: Oscar Domenichelli, An Empirical Investigation of the Debt Maturity of Italian Family Firms, International Journal of Finance and Accounting , Vol. 4 No. 5, 2015, pp. 281-292. doi: 10.5923/j.ijfa.20150405.06.
where p1, p2, p3 and p4 are, respectively, the proportion of net fixed assets, receivables, inventories and other current assets, excluding cash, to total assets.
where X1 is working capital/total assets, X2 is retained earnings/total assets, X3 is EBIT/total assets and X4 is book value equity/total liabilities.In particular, I exploit a dummy variable which takes the value of 1 for firms with a low or high Z”-Score, i.e., for low- and high-rated family firms, and 0 otherwise, i.e. for middle-rated family firms. Specifically, the whole range of variation of the Z”-Score for the family firms being studied, that is 85.94 – (-13.26) = 99.21, is divided by 3, that is 99.21/3 = 33.07, to generate three sub-intervals of equal width, with the following values: [-13.26, 19.80); [19.80, 52.87); [52.87; 85.94]. Then, I assign a value of one (1), to each observation, if the Z”-Score is in between [-13.26, 19.80) and [52.87; 85.94] and zero (0) if the Z”-Score is in between [19.80, 52.87).Monitoring is helpful in reducing adverse selection and avoiding some incentive problems related to the relationship between lenders and borrowers, and monitoring is facilitated by decreasing debt maturity. Therefore, when asymmetric information is lower there is less need to monitor borrowers and debt maturity can increase [39]. Empirical evidence suggests that firms with stronger information asymmetries employ more short-term debt [23] and that maturity is shorter for firms that are more opaque [73]. Hence, my further hypothesis is:H5: Information asymmetries are negatively related to debt maturity.Here I draw on the ratio of tangible fixed assets to total assets to determine an inverse proxy of information asymmetries (INA), as suggested by [39], for example.
where Yi,t is a measure of debt maturity, i.e. long-term debt over total debt, for firm i at year t; a0 is the constant; Yi,t-1 is the lagged value over one period of debt maturity; X is a group of k (k = 1, ..., 7) independent variables, as defined in the previous section; β1 and Δk are unknown parameters to be estimated; mi are time-invariant unobservable firm-specific effects, such as reputation, capital intensity and attributes of managers, which vary across firms but are assumed to be fixed for a given firm through time; vi represents firm-invariant time-specific effects, e.g. interest rates and inflation, which are common to all firms but can change over time; εi,t is a disturbance term which is assumed to be serially uncorrelated with mean zero.As summarized by [29], [102] lists three advantages of panel data methodology. Firstly, it generates larger datasets with more variability and less collinearity among explanatory variables. Secondly, it enables the investigation of issues that cannot be simply addressed by cross-section or time series datasets. Thirdly, it provides a means of reducing the missing variable problem. [29] also observes that [103] adds further benefits of panel data analysis, that is, the usually higher accuracy of micro-unit data compared to aggregate data and the possibility of taking into account the dynamics of adjustment of a specific phenomenon through time.Although estimation of panel data models can be done by employing fixed or random effects models, in the presence of a lagged dependent variable amongst the explanatory variables these models may give biased and inconsistent estimators, since the error term may be correlated with the lagged dependent variable. To deal with this problem, instrumental variables can be exploited. The use of instrumental variables has the additional advantage of solving further problems of static models, that is, the simultaneity bias between the measure of the dependent variable and the explanatory variables, and measurement error issue [104]. [27] cite [105] who propose an instrumental variables (IV) technique whose estimators, though, might not be efficient as they do not use all the available moment conditions and do not account for the differenced structure of the error term. Furthermore, [106] highlights that [107] alternatively suggest employing the GMM specification of the first differences (GMM-DIF) - by instrumenting the dependent variable and the predetermined variables with lagged levels, and instrumenting the strictly exogenous variables with differences - as this enables researchers to deal with endogeneity and simultaneity biases. However, as noted by [27], [42] document that the extended GMM (GMM-SYS) estimator of [41] - who propose the use of both instruments in first differences for equations in levels and instruments in levels for equations in first differences - has important efficiency gains compared to GMM-DIF, for example, when the empirical study is characterized by short sample periods and persistent data. In particular, I apply the two-step GMM-SYS estimator because those estimates are deemed to be more efficient than the first-step ones [27] and I consider a few statistical tests to ascertain the consistency of the two-step GMM-SYS estimator. Firstly, I run the [107] tests on autocorrelation to find out if the error term exhibits no serial autocorrelation. Secondly, I use the [108] statistics to test the overall validity of the instruments. Finally, I conduct the Wald test for the joint significance of the estimated coefficients.
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