Role of self-control strength in the relation between anxiety and cognitive performance

In the present work, we examine the role of self-control resources within the relationship between anxiety and cognitive test performance. We argue that self-control is required for keeping attention away from anxiety-related worries, which would otherwise distract a person from performing on the test. In Study 1 (N = 67) and Study 2 (N = 96), we found that state anxiety was negatively related to performance of verbal learning and mental arithmetic if participants' self-control resources were depleted, but it was unrelated if participants' self-control was intact. In Study 3 (N = 99), the worry component of trait test anxiety was more strongly related to perceived distraction by worries while performing an arithmetic task for participants with depleted self-control resources than for nondepleted participants. Furthermore, distraction by worries showed to be responsible for suboptimal performance. The findings may help to clarify the anxiety-performance relationship and offer a novel approach for counteracting performance decrements associated with test anxiety.

Implicit threat, self-regulatory resources, and cognitive performance

The color red has been considered to indicate threat in achievement contexts. Recent studies have used brief confrontations with red — either as the color or as the word red — to prime for implicit threat, and have found a related impairment of cognitive performance. In another line of research, it has been shown that initial self-regulatory efforts cause diminished investment of self-regulatory resources afterwards, leading to a relative shift from a controlled to an automatic mode of information processing. We assume that activation of implicit threat via the color or the word red impairs cognitive performance more strongly during automatic compared to controlled processing of information. To test this hypothesis, we manipulated undergraduates’ (n = 78) momentary processing mode (automatic vs. controlled) by an initial task that required either high or low self-regulatory effort. Afterwards, participants were briefly confronted with red or gray stimuli and were then asked to complete a standardized intelligence measure. As expected, confrontation with red, as opposed to gray, impaired intellectual performance when participants were in an automatic processing mode. In contrast, no color effect emerged when participants were in a relatively controlled processing mode. In a second study, we replicated this finding in a sample of secondary school students (n = 130), using the black-printed word red or gray to experimentally manipulate implicit threat. Among others, the present findings may help to explain occasional difficulties in replicating findings of priming research.

Higher self-control capacity predicts lower anxiety-impaired cognition during math examinations

We assumed that self-control capacity, self-efficacy, and self-esteem would enable students to keep attentional control during tests. Therefore, we hypothesized that the three personality traits would be negatively related to anxiety-impaired cognition during math examinations. Secondary school students (N = 158) completed measures of self-control capacity, self-efficacy, and self-esteem at the beginning of the school year. Five months later, anxiety-impaired cognition during math examinations was assessed. Higher self-control capacity, but neither self-efficacy nor self-esteem, predicted lower anxiety-impaired cognition 5 months later, over and above baseline anxiety-impaired cognition. Moreover, self-control capacity was indirectly related to math grades via anxiety-impaired cognition. The findings suggest that improving self-control capacity may enable students to deal with anxiety-related problems during school tests.

Roy-Steiner equations for piN scattering

In this talk, we present a coupled system of integral equations for the πN → πN (s-channel) and ππ → N̅N (t-channel) lowest partial waves, derived from Roy–Steiner equations for pion–nucleon scattering. After giving a brief overview of this system of equations, we present the solution of the t-channel sub-problem by means of Muskhelishvili–Omnès techniques, and solve the s-channel sub-problem after finding a set of phase shifts and subthreshold parameters which satisfy the Roy–Steiner equations.